+++ /dev/null
-//---------------------------- step-3a.cc ---------------------------
-// $Id: step-3a.cc 13000 2006-05-02 23:16:07Z wolf $
-// Version: $Name$
-//
-// Copyright (C) 2005, 2006 by the deal.II authors
-//
-// This file is subject to QPL and may not be distributed
-// without copyright and license information. Please refer
-// to the file deal.II/doc/license.html for the text and
-// further information on this license.
-//
-//---------------------------- step-3a.cc ---------------------------
-
-
-// a variant of the hp-ified version of step-3 where we assign
-// different fe_indices in a symmetric way. the solution should be
-// symmetric as well, and in fact is
-
-
-#include <base/logstream.h>
-#include <grid/tria.h>
-#include <dofs/dof_handler.h>
-#include <dofs/dof_constraints.h>
-#include <grid/grid_generator.h>
-
-#include <grid/tria_accessor.h>
-#include <grid/tria_iterator.h>
-#include <dofs/dof_accessor.h>
-
-#include <fe/fe_q.h>
-
-#include <dofs/dof_tools.h>
-
-#include <fe/hp_fe_values.h>
-#include <base/quadrature_lib.h>
-
-#include <base/function.h>
-#include <numerics/vectors.h>
-#include <numerics/matrices.h>
-
-#include <lac/vector.h>
-#include <lac/full_matrix.h>
-#include <lac/sparse_matrix.h>
-#include <lac/solver_cg.h>
-#include <lac/precondition.h>
-
-#include <numerics/data_out.h>
-#include <fstream>
-#include <iostream>
-
-std::ofstream logfile("step-3a/output");
-
-
-
-class LaplaceProblem
-{
- public:
- LaplaceProblem ();
-
- void run ();
-
- private:
- void make_grid_and_dofs ();
- void assemble_system ();
- void solve ();
- void output_results () const;
-
- Triangulation<2> triangulation;
- hp::FECollection<2> fe;
- DoFHandler<2> dof_handler;
-
- SparsityPattern sparsity_pattern;
- SparseMatrix<double> system_matrix;
-
- // Although we do not have h-refinement,
- // hanging nodes will inevitably appear
- // due to different polynomial degrees.
- ConstraintMatrix hanging_node_constraints;
-
- Vector<double> solution;
- Vector<double> system_rhs;
-};
-
-
-LaplaceProblem::LaplaceProblem () :
- dof_handler (triangulation)
-{}
-
-
-
-void LaplaceProblem::make_grid_and_dofs ()
-{
- GridGenerator::hyper_cube (triangulation, -1, 1);
- triangulation.refine_global (2);
- deallog << "Number of active cells: "
- << triangulation.n_active_cells()
- << std::endl;
- deallog << "Total number of cells: "
- << triangulation.n_cells()
- << std::endl;
-
- DoFHandler<2>::active_cell_iterator cell = dof_handler.begin_active (),
- endc = dof_handler.end ();
-
- unsigned int cell_no = 0;
- for (; cell != endc; ++cell)
- {
- if (cell_no < triangulation.n_active_cells () / 2)
- cell->set_active_fe_index (1);
- else
- cell->set_active_fe_index (0);
- deallog << "Cell " << cell << " has fe_index=" << cell->active_fe_index()
- << std::endl;
- ++cell_no;
- }
-
- dof_handler.distribute_dofs (fe);
- deallog << "Number of degrees of freedom: "
- << dof_handler.n_dofs()
- << std::endl;
-
- solution.reinit (dof_handler.n_dofs());
- system_rhs.reinit (dof_handler.n_dofs());
-
- // Create sparsity pattern.
- sparsity_pattern.reinit (dof_handler.n_dofs(),
- dof_handler.n_dofs(),
- dof_handler.max_couplings_between_dofs());
- DoFTools::make_sparsity_pattern (dof_handler, sparsity_pattern);
-
- // Create constraints which stem from
- // the different polynomial degrees on
- // the different elements.
- hanging_node_constraints.clear ();
- DoFTools::make_hanging_node_constraints (dof_handler,
- hanging_node_constraints);
-
- hanging_node_constraints.print (deallog.get_file_stream());
-
- hanging_node_constraints.close ();
- hanging_node_constraints.condense (sparsity_pattern);
-
- sparsity_pattern.compress();
- system_matrix.reinit (sparsity_pattern);
-}
-
-
-
-void LaplaceProblem::assemble_system ()
-{
- hp::QCollection<2> quadrature_formula(QGauss<2>(6));
- FEValues<2> x_fe_values (fe, quadrature_formula,
- update_values | update_gradients | update_JxW_values);
-
- const unsigned int max_dofs_per_cell = fe.max_dofs_per_cell ();
- const unsigned int n_q_points = quadrature_formula[0].n_quadrature_points;
-
- FullMatrix<double> cell_matrix (max_dofs_per_cell, max_dofs_per_cell);
- Vector<double> cell_rhs (max_dofs_per_cell);
-
- std::vector<unsigned int> local_dof_indices (max_dofs_per_cell);
-
- DoFHandler<2>::active_cell_iterator
- cell = dof_handler.begin_active(),
- endc = dof_handler.end();
- for (; cell!=endc; ++cell)
- {
- x_fe_values.reinit (cell);
-
- const FEValues<2> &fe_values = x_fe_values.get_present_fe_values();
-
- cell_matrix = 0;
- cell_rhs = 0;
-
- const unsigned int dofs_per_cell = cell->get_fe ().dofs_per_cell;
-
- for (unsigned int i=0; i<dofs_per_cell; ++i)
- for (unsigned int j=0; j<dofs_per_cell; ++j)
- for (unsigned int q_point=0; q_point<n_q_points; ++q_point)
- cell_matrix(i,j) += (fe_values.shape_grad (i, q_point) *
- fe_values.shape_grad (j, q_point) *
- fe_values.JxW (q_point));
-
- for (unsigned int i=0; i<dofs_per_cell; ++i)
- for (unsigned int q_point=0; q_point<n_q_points; ++q_point)
- cell_rhs(i) += (fe_values.shape_value (i, q_point) *
- 1 *
- fe_values.JxW (q_point));
-
- local_dof_indices.resize (dofs_per_cell);
- cell->get_dof_indices (local_dof_indices);
-
- for (unsigned int i=0; i<dofs_per_cell; ++i)
- for (unsigned int j=0; j<dofs_per_cell; ++j)
- system_matrix.add (local_dof_indices[i],
- local_dof_indices[j],
- cell_matrix(i,j));
-
- for (unsigned int i=0; i<dofs_per_cell; ++i)
- system_rhs(local_dof_indices[i]) += cell_rhs(i);
- }
-
- // Include hanging nodes.
- hanging_node_constraints.condense (system_matrix);
- hanging_node_constraints.condense (system_rhs);
-
- std::map<unsigned int,double> boundary_values;
- VectorTools::interpolate_boundary_values (dof_handler,
- 0,
- ZeroFunction<2>(),
- boundary_values);
- MatrixTools::apply_boundary_values (boundary_values,
- system_matrix,
- solution,
- system_rhs);
-}
-
-
-
-void LaplaceProblem::solve ()
-{
- SolverControl solver_control (1000, 1e-12);
- SolverCG<> cg (solver_control);
-
- cg.solve (system_matrix, solution, system_rhs,
- PreconditionIdentity());
-
- solution.print (deallog.get_file_stream());
-
- hanging_node_constraints.distribute (solution);
-}
-
-
-
-void LaplaceProblem::output_results () const
-{
- DataOut<2,DoFHandler<2> > data_out;
- data_out.attach_dof_handler (dof_handler);
- data_out.add_data_vector (solution, "solution");
- data_out.build_patches ();
-
- data_out.write_gnuplot (deallog.get_file_stream());
-}
-
-
-
-void LaplaceProblem::run ()
-{
- FE_Q<2> fe_1 (1),
- fe_2 (2),
- fe_3 (3),
- fe_4 (4);
-
- fe.push_back (fe_1);
- fe.push_back (fe_2);
- fe.push_back (fe_3);
- fe.push_back (fe_4);
-
- make_grid_and_dofs ();
- assemble_system ();
- solve ();
- output_results ();
-}
-
-
-
-int main ()
-{
- logfile.precision(6);
-
- deallog.attach(logfile);
- deallog.depth_console(0);
- deallog.threshold_double(1.e-10);
-
- LaplaceProblem laplace_problem;
- laplace_problem.run ();
-
- return 0;
-}
+++ /dev/null
-
-DEAL::Number of active cells: 16
-DEAL::Total number of cells: 21
-DEAL::Cell 2.0 has fe_index=1
-DEAL::Cell 2.1 has fe_index=1
-DEAL::Cell 2.2 has fe_index=1
-DEAL::Cell 2.3 has fe_index=1
-DEAL::Cell 2.4 has fe_index=1
-DEAL::Cell 2.5 has fe_index=1
-DEAL::Cell 2.6 has fe_index=1
-DEAL::Cell 2.7 has fe_index=1
-DEAL::Cell 2.8 has fe_index=0
-DEAL::Cell 2.9 has fe_index=0
-DEAL::Cell 2.10 has fe_index=0
-DEAL::Cell 2.11 has fe_index=0
-DEAL::Cell 2.12 has fe_index=0
-DEAL::Cell 2.13 has fe_index=0
-DEAL::Cell 2.14 has fe_index=0
-DEAL::Cell 2.15 has fe_index=0
-DEAL::Number of degrees of freedom: 55
- 17 40: 0.500000
- 17 41: 0.500000
- 20 41: 0.500000
- 20 44: 0.500000
- 35 44: 0.500000
- 35 49: 0.500000
- 38 49: 0.500000
- 38 51: 0.500000
-DEAL:cg::Starting value 0.634648
-DEAL:cg::Convergence step 16 value 0
-0.000e+00 0.000e+00 0.000e+00 1.814e-01 0.000e+00 1.122e-01 0.000e+00 1.109e-01 7.270e-02 0.000e+00 2.303e-01 1.395e-01 0.000e+00 2.170e-01 1.331e-01 0.000e+00 2.157e-01 0.000e+00 1.299e-01 2.790e-01 0.000e+00 2.646e-01 0.000e+00 1.814e-01 1.122e-01 0.000e+00 2.170e-01 1.331e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.109e-01 7.270e-02 2.157e-01 0.000e+00 2.646e-01 0.000e+00 0.000e+00 1.299e-01 0.000e+00 2.421e-01 0.000e+00 1.926e-01 3.080e-01 2.409e-01 0.000e+00 0.000e+00 0.000e+00 2.421e-01 1.926e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00
-# This file was generated by the deal.II library.
-
-
-#
-# For a description of the GNUPLOT format see the GNUPLOT manual.
-#
-# <x> <y> <solution>
--1.00000 -1.00000 0.00000
--0.500000 -1.00000 0.00000
-
--1.00000 -0.500000 0.00000
--0.500000 -0.500000 0.181364
-
-
--0.500000 -1.00000 0.00000
-0.00000 -1.00000 0.00000
-
--0.500000 -0.500000 0.181364
-0.00000 -0.500000 0.230304
-
-
--1.00000 -0.500000 0.00000
--0.500000 -0.500000 0.181364
-
--1.00000 0.00000 0.00000
--0.500000 0.00000 0.242082
-
-
--0.500000 -0.500000 0.181364
-0.00000 -0.500000 0.230304
-
--0.500000 0.00000 0.242082
-0.00000 0.00000 0.307982
-
-
-0.00000 -1.00000 0.00000
-0.500000 -1.00000 0.00000
-
-0.00000 -0.500000 0.230304
-0.500000 -0.500000 0.181364
-
-
-0.500000 -1.00000 0.00000
-1.00000 -1.00000 0.00000
-
-0.500000 -0.500000 0.181364
-1.00000 -0.500000 0.00000
-
-
-0.00000 -0.500000 0.230304
-0.500000 -0.500000 0.181364
-
-0.00000 0.00000 0.307982
-0.500000 0.00000 0.242082
-
-
-0.500000 -0.500000 0.181364
-1.00000 -0.500000 0.00000
-
-0.500000 0.00000 0.242082
-1.00000 0.00000 0.00000
-
-
--1.00000 0.00000 0.00000
--0.500000 0.00000 0.242082
-
--1.00000 0.500000 0.00000
--0.500000 0.500000 0.192624
-
-
--0.500000 0.00000 0.242082
-0.00000 0.00000 0.307982
-
--0.500000 0.500000 0.192624
-0.00000 0.500000 0.240924
-
-
--1.00000 0.500000 0.00000
--0.500000 0.500000 0.192624
-
--1.00000 1.00000 0.00000
--0.500000 1.00000 0.00000
-
-
--0.500000 0.500000 0.192624
-0.00000 0.500000 0.240924
-
--0.500000 1.00000 0.00000
-0.00000 1.00000 0.00000
-
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-0.00000 0.00000 0.307982
-0.500000 0.00000 0.242082
-
-0.00000 0.500000 0.240924
-0.500000 0.500000 0.192624
-
-
-0.500000 0.00000 0.242082
-1.00000 0.00000 0.00000
-
-0.500000 0.500000 0.192624
-1.00000 0.500000 0.00000
-
-
-0.00000 0.500000 0.240924
-0.500000 0.500000 0.192624
-
-0.00000 1.00000 0.00000
-0.500000 1.00000 0.00000
-
-
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-1.00000 0.500000 0.00000
-
-0.500000 1.00000 0.00000
-1.00000 1.00000 0.00000
-
-
+++ /dev/null
-//---------------------------- step-3b.cc ---------------------------
-// $Id: step-3b.cc 13000 2006-05-02 23:16:07Z wolf $
-// Version: $Name$
-//
-// Copyright (C) 2005, 2006 by the deal.II authors
-//
-// This file is subject to QPL and may not be distributed
-// without copyright and license information. Please refer
-// to the file deal.II/doc/license.html for the text and
-// further information on this license.
-//
-//---------------------------- step-3b.cc ---------------------------
-
-
-// another variant of the hp-ified version of step-3, but this time
-// with randomly assigned fe_indices and on a much finer grid. this
-// tests the interface constraints between elements with different Q
-
-
-#include <base/logstream.h>
-#include <grid/tria.h>
-#include <dofs/dof_handler.h>
-#include <dofs/dof_constraints.h>
-#include <grid/grid_generator.h>
-
-#include <grid/tria_accessor.h>
-#include <grid/tria_iterator.h>
-#include <dofs/dof_accessor.h>
-
-#include <fe/fe_q.h>
-
-#include <dofs/dof_tools.h>
-
-#include <fe/hp_fe_values.h>
-#include <base/quadrature_lib.h>
-
-#include <base/function.h>
-#include <numerics/vectors.h>
-#include <numerics/matrices.h>
-
-#include <lac/vector.h>
-#include <lac/full_matrix.h>
-#include <lac/sparse_matrix.h>
-#include <lac/solver_cg.h>
-#include <lac/precondition.h>
-
-#include <numerics/data_out.h>
-#include <fstream>
-#include <iostream>
-
-std::ofstream logfile("step-3b/output");
-
-
-
-class LaplaceProblem
-{
- public:
- LaplaceProblem ();
-
- void run ();
-
- private:
- void make_grid_and_dofs ();
- void assemble_system ();
- void solve ();
- void output_results () const;
-
- Triangulation<2> triangulation;
- hp::FECollection<2> fe;
- DoFHandler<2> dof_handler;
-
- SparsityPattern sparsity_pattern;
- SparseMatrix<double> system_matrix;
-
- // Although we do not have h-refinement,
- // hanging nodes will inevitably appear
- // due to different polynomial degrees.
- ConstraintMatrix hanging_node_constraints;
-
- Vector<double> solution;
- Vector<double> system_rhs;
-};
-
-
-LaplaceProblem::LaplaceProblem () :
- dof_handler (triangulation)
-{}
-
-
-
-void LaplaceProblem::make_grid_and_dofs ()
-{
- GridGenerator::hyper_cube (triangulation, -1, 1);
- triangulation.refine_global (4);
- deallog << "Number of active cells: "
- << triangulation.n_active_cells()
- << std::endl;
- deallog << "Total number of cells: "
- << triangulation.n_cells()
- << std::endl;
-
- DoFHandler<2>::active_cell_iterator cell = dof_handler.begin_active (),
- endc = dof_handler.end ();
-
- unsigned int cell_no = 0;
- for (; cell != endc; ++cell)
- {
- cell->set_active_fe_index (rand() % fe.size());
- deallog << "Cell " << cell << " has fe_index=" << cell->active_fe_index()
- << std::endl;
- ++cell_no;
- }
-
- dof_handler.distribute_dofs (fe);
- deallog << "Number of degrees of freedom: "
- << dof_handler.n_dofs()
- << std::endl;
-
- solution.reinit (dof_handler.n_dofs());
- system_rhs.reinit (dof_handler.n_dofs());
-
- // Create sparsity pattern.
- sparsity_pattern.reinit (dof_handler.n_dofs(),
- dof_handler.n_dofs(),
- dof_handler.max_couplings_between_dofs());
- DoFTools::make_sparsity_pattern (dof_handler, sparsity_pattern);
-
- // Create constraints which stem from
- // the different polynomial degrees on
- // the different elements.
- hanging_node_constraints.clear ();
- DoFTools::make_hanging_node_constraints (dof_handler,
- hanging_node_constraints);
-
- hanging_node_constraints.print (deallog.get_file_stream());
-
- hanging_node_constraints.close ();
- hanging_node_constraints.condense (sparsity_pattern);
-
- sparsity_pattern.compress();
- system_matrix.reinit (sparsity_pattern);
-}
-
-
-
-void LaplaceProblem::assemble_system ()
-{
- hp::QCollection<2> quadrature_formula(QGauss<2>(6));
- FEValues<2> x_fe_values (fe, quadrature_formula,
- update_values | update_gradients | update_JxW_values);
-
- const unsigned int max_dofs_per_cell = fe.max_dofs_per_cell ();
- const unsigned int n_q_points = quadrature_formula[0].n_quadrature_points;
-
- FullMatrix<double> cell_matrix (max_dofs_per_cell, max_dofs_per_cell);
- Vector<double> cell_rhs (max_dofs_per_cell);
-
- std::vector<unsigned int> local_dof_indices (max_dofs_per_cell);
-
- DoFHandler<2>::active_cell_iterator
- cell = dof_handler.begin_active(),
- endc = dof_handler.end();
- for (; cell!=endc; ++cell)
- {
- x_fe_values.reinit (cell);
-
- const FEValues<2> &fe_values = x_fe_values.get_present_fe_values();
-
- cell_matrix = 0;
- cell_rhs = 0;
-
- const unsigned int dofs_per_cell = cell->get_fe ().dofs_per_cell;
-
- for (unsigned int i=0; i<dofs_per_cell; ++i)
- for (unsigned int j=0; j<dofs_per_cell; ++j)
- for (unsigned int q_point=0; q_point<n_q_points; ++q_point)
- cell_matrix(i,j) += (fe_values.shape_grad (i, q_point) *
- fe_values.shape_grad (j, q_point) *
- fe_values.JxW (q_point));
-
- for (unsigned int i=0; i<dofs_per_cell; ++i)
- for (unsigned int q_point=0; q_point<n_q_points; ++q_point)
- cell_rhs(i) += (fe_values.shape_value (i, q_point) *
- 1 *
- fe_values.JxW (q_point));
-
- local_dof_indices.resize (dofs_per_cell);
- cell->get_dof_indices (local_dof_indices);
-
- for (unsigned int i=0; i<dofs_per_cell; ++i)
- for (unsigned int j=0; j<dofs_per_cell; ++j)
- system_matrix.add (local_dof_indices[i],
- local_dof_indices[j],
- cell_matrix(i,j));
-
- for (unsigned int i=0; i<dofs_per_cell; ++i)
- system_rhs(local_dof_indices[i]) += cell_rhs(i);
- }
-
- // Include hanging nodes.
- hanging_node_constraints.condense (system_matrix);
- hanging_node_constraints.condense (system_rhs);
-
- std::map<unsigned int,double> boundary_values;
- VectorTools::interpolate_boundary_values (dof_handler,
- 0,
- ZeroFunction<2>(),
- boundary_values);
- MatrixTools::apply_boundary_values (boundary_values,
- system_matrix,
- solution,
- system_rhs);
-}
-
-
-
-void LaplaceProblem::solve ()
-{
- SolverControl solver_control (1000, 1e-12);
- SolverCG<> cg (solver_control);
-
- cg.solve (system_matrix, solution, system_rhs,
- PreconditionIdentity());
-
- solution.print (deallog.get_file_stream());
-
- hanging_node_constraints.distribute (solution);
-}
-
-
-
-void LaplaceProblem::output_results () const
-{
- DataOut<2,DoFHandler<2> > data_out;
- data_out.attach_dof_handler (dof_handler);
- data_out.add_data_vector (solution, "solution");
- data_out.build_patches ();
-
- data_out.write_gnuplot (deallog.get_file_stream());
-}
-
-
-
-void LaplaceProblem::run ()
-{
- FE_Q<2> fe_1 (1),
- fe_2 (2),
- fe_3 (3),
- fe_4 (4),
- fe_5 (5),
- fe_6 (6);
-
- fe.push_back (fe_1);
- fe.push_back (fe_2);
- fe.push_back (fe_3);
- fe.push_back (fe_4);
- fe.push_back (fe_5);
-
- make_grid_and_dofs ();
- assemble_system ();
- solve ();
- output_results ();
-}
-
-
-
-int main ()
-{
- logfile.precision(6);
-
- deallog.attach(logfile);
- deallog.depth_console(0);
- deallog.threshold_double(1.e-10);
-
- LaplaceProblem laplace_problem;
- laplace_problem.run ();
-
- return 0;
-}
+++ /dev/null
-
-DEAL::Number of active cells: 256
-DEAL::Total number of cells: 341
-DEAL::Cell 4.0 has fe_index=3
-DEAL::Cell 4.1 has fe_index=1
-DEAL::Cell 4.2 has fe_index=2
-DEAL::Cell 4.3 has fe_index=0
-DEAL::Cell 4.4 has fe_index=3
-DEAL::Cell 4.5 has fe_index=0
-DEAL::Cell 4.6 has fe_index=1
-DEAL::Cell 4.7 has fe_index=2
-DEAL::Cell 4.8 has fe_index=4
-DEAL::Cell 4.9 has fe_index=1
-DEAL::Cell 4.10 has fe_index=2
-DEAL::Cell 4.11 has fe_index=2
-DEAL::Cell 4.12 has fe_index=0
-DEAL::Cell 4.13 has fe_index=4
-DEAL::Cell 4.14 has fe_index=3
-DEAL::Cell 4.15 has fe_index=1
-DEAL::Cell 4.16 has fe_index=0
-DEAL::Cell 4.17 has fe_index=1
-DEAL::Cell 4.18 has fe_index=2
-DEAL::Cell 4.19 has fe_index=1
-DEAL::Cell 4.20 has fe_index=1
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- 1822 1834: -0.111111
- 1822 1836: 0.888889
- 1823 1832: -0.111111
- 1823 1834: 0.222222
- 1823 1836: 0.888889
- 1813 1832: 0.222222
- 1813 1833: -0.111111
- 1813 1838: 0.888889
- 1814 1832: -0.111111
- 1814 1833: 0.222222
- 1814 1838: 0.888889
- 1894 1834: 0.375000
- 1894 1835: -0.125000
- 1894 1839: 0.750000
- 1895 1834: -0.125000
- 1895 1835: 0.375000
- 1895 1839: 0.750000
- 1852 1841: 0.117188
- 1852 1877: 0.0390625
- 1852 1842: 1.05469
- 1852 1843: -0.210938
- 1853 1841: -0.0625000
- 1853 1877: -0.0625000
- 1853 1842: 0.562500
- 1853 1843: 0.562500
- 1854 1841: 0.0390625
- 1854 1877: 0.117188
- 1854 1842: -0.210938
- 1854 1843: 1.05469
- 670 1806: 0.117188
- 670 1841: 0.0390625
- 670 1844: 1.05469
- 670 1845: -0.210938
- 671 1806: -0.0625000
- 671 1841: -0.0625000
- 671 1844: 0.562500
- 671 1845: 0.562500
- 672 1806: 0.0390625
- 672 1841: 0.117188
- 672 1844: -0.210938
- 672 1845: 1.05469
- 694 1841: 0.0704000
- 694 792: -0.0176000
- 694 1858: 1.12640
- 694 1859: -0.281600
- 694 1860: 0.102400
- 695 1841: -0.0336000
- 695 792: 0.0224000
- 695 1858: 0.358400
- 695 1859: 0.806400
- 695 1860: -0.153600
- 696 1841: 0.0224000
- 696 792: -0.0336000
- 696 1858: -0.153600
- 696 1859: 0.806400
- 696 1860: 0.358400
- 697 1841: -0.0176000
- 697 792: 0.0704000
- 697 1858: 0.102400
- 697 1859: -0.281600
- 697 1860: 1.12640
- 1846 1833: 0.222222
- 1846 1877: -0.111111
- 1846 1874: 0.888889
- 1847 1833: -0.111111
- 1847 1877: 0.222222
- 1847 1874: 0.888889
- 1972 1835: 0.375000
- 1972 1879: -0.125000
- 1972 1875: 0.750000
- 1973 1835: -0.125000
- 1973 1879: 0.375000
- 1973 1875: 0.750000
- 1873 1877: 0.500000
- 1873 1879: 0.500000
- 1861 1877: 0.750000
- 1861 1878: 0.250000
- 1862 1877: 0.500000
- 1862 1878: 0.500000
- 1863 1877: 0.250000
- 1863 1878: 0.750000
- 1989 1879: 0.500000
- 1989 1880: 0.500000
- 1889 1834: 0.375000
- 1889 1883: -0.125000
- 1889 1885: 0.750000
- 1890 1834: -0.125000
- 1890 1883: 0.375000
- 1890 1885: 0.750000
- 1826 1881: 0.222222
- 1826 1834: -0.111111
- 1826 1886: 0.888889
- 1827 1881: -0.111111
- 1827 1834: 0.222222
- 1827 1886: 0.888889
- 1917 1882: 0.480000
- 1917 1883: -0.120000
- 1917 1887: 0.640000
- 1918 1882: 0.120000
- 1918 1883: -0.0800000
- 1918 1887: 0.960000
- 1919 1882: -0.0800000
- 1919 1883: 0.120000
- 1919 1887: 0.960000
- 1920 1882: -0.120000
- 1920 1883: 0.480000
- 1920 1887: 0.640000
- 1945 1883: 0.0704000
- 1945 1992: -0.0176000
- 1945 1896: 1.12640
- 1945 1897: -0.281600
- 1945 1898: 0.102400
- 1946 1883: -0.0336000
- 1946 1992: 0.0224000
- 1946 1896: 0.358400
- 1946 1897: 0.806400
- 1946 1898: -0.153600
- 1947 1883: 0.0224000
- 1947 1992: -0.0336000
- 1947 1896: -0.153600
- 1947 1897: 0.806400
- 1947 1898: 0.358400
- 1948 1883: -0.0176000
- 1948 1992: 0.0704000
- 1948 1896: 0.102400
- 1948 1897: -0.281600
- 1948 1898: 1.12640
- 1969 1879: 0.375000
- 1969 1986: -0.125000
- 1969 1970: 0.750000
- 1971 1879: -0.125000
- 1971 1986: 0.375000
- 1971 1970: 0.750000
- 2013 1986: 0.480000
- 2013 1987: -0.120000
- 2013 1990: 0.640000
- 2014 1986: 0.120000
- 2014 1987: -0.0800000
- 2014 1990: 0.960000
- 2015 1986: -0.0800000
- 2015 1987: 0.120000
- 2015 1990: 0.960000
- 2016 1986: -0.120000
- 2016 1987: 0.480000
- 2016 1990: 0.640000
- 1941 1992: 0.224000
- 1941 2331: 0.0560000
- 1941 1993: 1.00800
- 1941 1994: -0.288000
- 1942 1992: -0.0480000
- 1942 2331: -0.0320000
- 1942 1993: 0.864000
- 1942 1994: 0.216000
- 1943 1992: -0.0320000
- 1943 2331: -0.0480000
- 1943 1993: 0.216000
- 1943 1994: 0.864000
- 1944 1992: 0.0560000
- 1944 2331: 0.224000
- 1944 1993: -0.288000
- 1944 1994: 1.00800
- 2005 1986: 0.224000
- 2005 2337: 0.0560000
- 2005 1995: 1.00800
- 2005 1996: -0.288000
- 2006 1986: -0.0480000
- 2006 2337: -0.0320000
- 2006 1995: 0.864000
- 2006 1996: 0.216000
- 2007 1986: -0.0320000
- 2007 2337: -0.0480000
- 2007 1995: 0.216000
- 2007 1996: 0.864000
- 2008 1986: 0.0560000
- 2008 2337: 0.224000
- 2008 1995: -0.288000
- 2008 1996: 1.00800
- 1974 1992: 0.117188
- 1974 1986: 0.0390625
- 1974 1997: 1.05469
- 1974 1998: -0.210938
- 1975 1992: -0.0625000
- 1975 1986: -0.0625000
- 1975 1997: 0.562500
- 1975 1998: 0.562500
- 1976 1992: 0.0390625
- 1976 1986: 0.117188
- 1976 1997: -0.210938
- 1976 1998: 1.05469
- 2054 793: 0.0704000
- 2054 2086: -0.0176000
- 2054 2037: 1.12640
- 2054 2038: -0.281600
- 2054 2039: 0.102400
- 2055 793: -0.0336000
- 2055 2086: 0.0224000
- 2055 2037: 0.358400
- 2055 2038: 0.806400
- 2055 2039: -0.153600
- 2056 793: 0.0224000
- 2056 2086: -0.0336000
- 2056 2037: -0.153600
- 2056 2038: 0.806400
- 2056 2039: 0.358400
- 2057 793: -0.0176000
- 2057 2086: 0.0704000
- 2057 2037: 0.102400
- 2057 2038: -0.281600
- 2057 2039: 1.12640
- 2088 2086: 0.750000
- 2088 2087: 0.250000
- 2089 2086: 0.500000
- 2089 2087: 0.500000
- 2090 2086: 0.250000
- 2090 2087: 0.750000
- 2042 1878: 0.750000
- 2042 2086: 0.250000
- 2043 1878: 0.500000
- 2043 2086: 0.500000
- 2044 1878: 0.250000
- 2044 2086: 0.750000
- 2170 1880: 0.500000
- 2170 2087: 0.500000
- 2066 2086: 0.0704000
- 2066 2134: -0.0176000
- 2066 2094: 1.12640
- 2066 2095: -0.281600
- 2066 2096: 0.102400
- 2067 2086: -0.0336000
- 2067 2134: 0.0224000
- 2067 2094: 0.358400
- 2067 2095: 0.806400
- 2067 2096: -0.153600
- 2068 2086: 0.0224000
- 2068 2134: -0.0336000
- 2068 2094: -0.153600
- 2068 2095: 0.806400
- 2068 2096: 0.358400
- 2069 2086: -0.0176000
- 2069 2134: 0.0704000
- 2069 2094: 0.102400
- 2069 2095: -0.281600
- 2069 2096: 1.12640
- 2058 799: 0.0704000
- 2058 2134: -0.0176000
- 2058 2109: 1.12640
- 2058 2110: -0.281600
- 2058 2111: 0.102400
- 2059 799: -0.0336000
- 2059 2134: 0.0224000
- 2059 2109: 0.358400
- 2059 2110: 0.806400
- 2059 2111: -0.153600
- 2060 799: 0.0224000
- 2060 2134: -0.0336000
- 2060 2109: -0.153600
- 2060 2110: 0.806400
- 2060 2111: 0.358400
- 2061 799: -0.0176000
- 2061 2134: 0.0704000
- 2061 2109: 0.102400
- 2061 2110: -0.281600
- 2061 2111: 1.12640
- 820 799: 0.0704000
- 820 2130: -0.0176000
- 820 2115: 1.12640
- 820 2116: -0.281600
- 820 2117: 0.102400
- 821 799: -0.0336000
- 821 2130: 0.0224000
- 821 2115: 0.358400
- 821 2116: 0.806400
- 821 2117: -0.153600
- 822 799: 0.0224000
- 822 2130: -0.0336000
- 822 2115: -0.153600
- 822 2116: 0.806400
- 822 2117: 0.358400
- 823 799: -0.0176000
- 823 2130: 0.0704000
- 823 2115: 0.102400
- 823 2116: -0.281600
- 823 2117: 1.12640
- 2112 2130: 0.750000
- 2112 2132: 0.250000
- 2113 2130: 0.500000
- 2113 2132: 0.500000
- 2114 2130: 0.250000
- 2114 2132: 0.750000
- 846 2130: 0.666667
- 846 2131: 0.333333
- 847 2130: 0.333333
- 847 2131: 0.666667
- 2145 2132: 0.800000
- 2145 2133: 0.200000
- 2146 2132: 0.600000
- 2146 2133: 0.400000
- 2147 2132: 0.400000
- 2147 2133: 0.600000
- 2148 2132: 0.200000
- 2148 2133: 0.800000
- 2091 2134: 0.750000
- 2091 2135: 0.250000
- 2092 2134: 0.500000
- 2092 2135: 0.500000
- 2093 2134: 0.250000
- 2093 2135: 0.750000
- 2137 2132: 0.800000
- 2137 2136: 0.200000
- 2138 2132: 0.600000
- 2138 2136: 0.400000
- 2139 2132: 0.400000
- 2139 2136: 0.600000
- 2140 2132: 0.200000
- 2140 2136: 0.800000
- 2118 2134: 0.750000
- 2118 2132: 0.250000
- 2119 2134: 0.500000
- 2119 2132: 0.500000
- 2120 2134: 0.250000
- 2120 2132: 0.750000
- 2215 2135: 0.500000
- 2215 2136: 0.500000
- 2173 2087: 0.375000
- 2173 2210: -0.125000
- 2173 2169: 0.750000
- 2174 2087: -0.125000
- 2174 2210: 0.375000
- 2174 2169: 0.750000
- 2196 1987: 0.375000
- 2196 2210: -0.125000
- 2196 2171: 0.750000
- 2197 1987: -0.125000
- 2197 2210: 0.375000
- 2197 2171: 0.750000
- 2009 1987: 0.0704000
- 2009 2338: -0.0176000
- 2009 2190: 1.12640
- 2009 2191: -0.281600
- 2009 2192: 0.102400
- 2010 1987: -0.0336000
- 2010 2338: 0.0224000
- 2010 2190: 0.358400
- 2010 2191: 0.806400
- 2010 2192: -0.153600
- 2011 1987: 0.0224000
- 2011 2338: -0.0336000
- 2011 2190: -0.153600
- 2011 2191: 0.806400
- 2011 2192: 0.358400
- 2012 1987: -0.0176000
- 2012 2338: 0.0704000
- 2012 2190: 0.102400
- 2012 2191: -0.281600
- 2012 2192: 1.12640
- 2193 2210: 0.750000
- 2193 2212: 0.250000
- 2194 2210: 0.500000
- 2194 2212: 0.500000
- 2195 2210: 0.250000
- 2195 2212: 0.750000
- 2223 2211: 0.500000
- 2223 2213: 0.500000
- 2178 2210: 0.750000
- 2178 2211: 0.250000
- 2179 2210: 0.500000
- 2179 2211: 0.500000
- 2180 2210: 0.250000
- 2180 2211: 0.750000
- 2175 2135: 0.375000
- 2175 2211: -0.125000
- 2175 2176: 0.750000
- 2177 2135: -0.125000
- 2177 2211: 0.375000
- 2177 2176: 0.750000
- 2149 2136: 0.480000
- 2149 2218: -0.120000
- 2149 2220: 0.640000
- 2150 2136: 0.120000
- 2150 2218: -0.0800000
- 2150 2220: 0.960000
- 2151 2136: -0.0800000
- 2151 2218: 0.120000
- 2151 2220: 0.960000
- 2152 2136: -0.120000
- 2152 2218: 0.480000
- 2152 2220: 0.640000
- 2575 2213: 0.222222
- 2575 2229: -0.111111
- 2575 2225: 0.888889
- 2576 2213: -0.111111
- 2576 2229: 0.222222
- 2576 2225: 0.888889
- 2224 2227: 0.500000
- 2224 2229: 0.500000
- 2914 2228: 0.750000
- 2914 2230: 0.250000
- 2915 2228: 0.500000
- 2915 2230: 0.500000
- 2916 2228: 0.250000
- 2916 2230: 0.750000
- 2221 2227: 0.500000
- 2221 2228: 0.500000
- 2586 2229: 0.500000
- 2586 2230: 0.500000
- 2236 2260: 0.0704000
- 2236 2261: -0.0176000
- 2236 2262: 1.12640
- 2236 2263: -0.281600
- 2236 2264: 0.102400
- 2237 2260: -0.0336000
- 2237 2261: 0.0224000
- 2237 2262: 0.358400
- 2237 2263: 0.806400
- 2237 2264: -0.153600
- 2238 2260: 0.0224000
- 2238 2261: -0.0336000
- 2238 2262: -0.153600
- 2238 2263: 0.806400
- 2238 2264: 0.358400
- 2239 2260: -0.0176000
- 2239 2261: 0.0704000
- 2239 2262: 0.102400
- 2239 2263: -0.281600
- 2239 2264: 1.12640
- 1949 2260: 0.0704000
- 1949 2331: -0.0176000
- 1949 2268: 1.12640
- 1949 2269: -0.281600
- 1949 2270: 0.102400
- 1950 2260: -0.0336000
- 1950 2331: 0.0224000
- 1950 2268: 0.358400
- 1950 2269: 0.806400
- 1950 2270: -0.153600
- 1951 2260: 0.0224000
- 1951 2331: -0.0336000
- 1951 2268: -0.153600
- 1951 2269: 0.806400
- 1951 2270: 0.358400
- 1952 2260: -0.0176000
- 1952 2331: 0.0704000
- 1952 2268: 0.102400
- 1952 2269: -0.281600
- 1952 2270: 1.12640
- 2288 2261: 0.0704000
- 2288 2312: -0.0176000
- 2288 2313: 1.12640
- 2288 2314: -0.281600
- 2288 2315: 0.102400
- 2289 2261: -0.0336000
- 2289 2312: 0.0224000
- 2289 2313: 0.358400
- 2289 2314: 0.806400
- 2289 2315: -0.153600
- 2290 2261: 0.0224000
- 2290 2312: -0.0336000
- 2290 2313: -0.153600
- 2290 2314: 0.806400
- 2290 2315: 0.358400
- 2291 2261: -0.0176000
- 2291 2312: 0.0704000
- 2291 2313: 0.102400
- 2291 2314: -0.281600
- 2291 2315: 1.12640
- 2394 2312: 0.0704000
- 2394 2472: -0.0176000
- 2394 2319: 1.12640
- 2394 2320: -0.281600
- 2394 2321: 0.102400
- 2395 2312: -0.0336000
- 2395 2472: 0.0224000
- 2395 2319: 0.358400
- 2395 2320: 0.806400
- 2395 2321: -0.153600
- 2396 2312: 0.0224000
- 2396 2472: -0.0336000
- 2396 2319: -0.153600
- 2396 2320: 0.806400
- 2396 2321: 0.358400
- 2397 2312: -0.0176000
- 2397 2472: 0.0704000
- 2397 2319: 0.102400
- 2397 2320: -0.281600
- 2397 2321: 1.12640
- 2265 2331: 0.375000
- 2265 2332: -0.125000
- 2265 2266: 0.750000
- 2267 2331: -0.125000
- 2267 2332: 0.375000
- 2267 2266: 0.750000
- 1999 2331: 0.222222
- 1999 2337: -0.111111
- 1999 2334: 0.888889
- 2000 2331: -0.111111
- 2000 2337: 0.222222
- 2000 2334: 0.888889
- 2344 2332: 0.375000
- 2344 2339: -0.125000
- 2344 2335: 0.750000
- 2345 2332: -0.125000
- 2345 2339: 0.375000
- 2345 2335: 0.750000
- 2333 2337: 0.500000
- 2333 2339: 0.500000
- 2519 2338: 0.666667
- 2519 2340: 0.333333
- 2520 2338: 0.333333
- 2520 2340: 0.666667
- 2017 2337: 0.800000
- 2017 2338: 0.200000
- 2018 2337: 0.600000
- 2018 2338: 0.400000
- 2019 2337: 0.400000
- 2019 2338: 0.600000
- 2020 2337: 0.200000
- 2020 2338: 0.800000
- 2341 2339: 0.750000
- 2341 2358: 0.250000
- 2342 2339: 0.500000
- 2342 2358: 0.500000
- 2343 2339: 0.250000
- 2343 2358: 0.750000
- 2533 2340: 0.800000
- 2533 2359: 0.200000
- 2534 2340: 0.600000
- 2534 2359: 0.400000
- 2535 2340: 0.400000
- 2535 2359: 0.600000
- 2536 2340: 0.200000
- 2536 2359: 0.800000
- 2489 2358: 0.500000
- 2489 2359: 0.500000
- 2390 2472: 0.224000
- 2390 2473: 0.0560000
- 2390 2474: 1.00800
- 2390 2475: -0.288000
- 2391 2472: -0.0480000
- 2391 2473: -0.0320000
- 2391 2474: 0.864000
- 2391 2475: 0.216000
- 2392 2472: -0.0320000
- 2392 2473: -0.0480000
- 2392 2474: 0.216000
- 2392 2475: 0.864000
- 2393 2472: 0.0560000
- 2393 2473: 0.224000
- 2393 2474: -0.288000
- 2393 2475: 1.00800
- 2346 2472: 0.117188
- 2346 2358: 0.0390625
- 2346 2478: 1.05469
- 2346 2479: -0.210938
- 2347 2472: -0.0625000
- 2347 2358: -0.0625000
- 2347 2478: 0.562500
- 2347 2479: 0.562500
- 2348 2472: 0.0390625
- 2348 2358: 0.117188
- 2348 2478: -0.210938
- 2348 2479: 1.05469
- 2499 2473: 0.117188
- 2499 2486: 0.0390625
- 2499 2480: 1.05469
- 2499 2481: -0.210938
- 2500 2473: -0.0625000
- 2500 2486: -0.0625000
- 2500 2480: 0.562500
- 2500 2481: 0.562500
- 2501 2473: 0.0390625
- 2501 2486: 0.117188
- 2501 2480: -0.210938
- 2501 2481: 1.05469
- 2476 2358: 0.222222
- 2476 2486: -0.111111
- 2476 2487: 0.888889
- 2477 2358: -0.111111
- 2477 2486: 0.222222
- 2477 2487: 0.888889
- 2448 2473: 0.0704000
- 2448 2492: -0.0176000
- 2448 2493: 1.12640
- 2448 2494: -0.281600
- 2448 2495: 0.102400
- 2449 2473: -0.0336000
- 2449 2492: 0.0224000
- 2449 2493: 0.358400
- 2449 2494: 0.806400
- 2449 2495: -0.153600
- 2450 2473: 0.0224000
- 2450 2492: -0.0336000
- 2450 2493: -0.153600
- 2450 2494: 0.806400
- 2450 2495: 0.358400
- 2451 2473: -0.0176000
- 2451 2492: 0.0704000
- 2451 2493: 0.102400
- 2451 2494: -0.281600
- 2451 2495: 1.12640
- 2496 2486: 0.375000
- 2496 2514: -0.125000
- 2496 2497: 0.750000
- 2498 2486: -0.125000
- 2498 2514: 0.375000
- 2498 2497: 0.750000
- 2634 2620: 0.480000
- 2634 2515: -0.120000
- 2634 2516: 0.640000
- 2635 2620: 0.120000
- 2635 2515: -0.0800000
- 2635 2516: 0.960000
- 2636 2620: -0.0800000
- 2636 2515: 0.120000
- 2636 2516: 0.960000
- 2637 2620: -0.120000
- 2637 2515: 0.480000
- 2637 2516: 0.640000
- 2198 2338: 0.117188
- 2198 2212: 0.0390625
- 2198 2523: 1.05469
- 2198 2524: -0.210938
- 2199 2338: -0.0625000
- 2199 2212: -0.0625000
- 2199 2523: 0.562500
- 2199 2524: 0.562500
- 2200 2338: 0.0390625
- 2200 2212: 0.117188
- 2200 2523: -0.210938
- 2200 2524: 1.05469
- 2541 2340: 0.224000
- 2541 2531: 0.0560000
- 2541 2525: 1.00800
- 2541 2526: -0.288000
- 2542 2340: -0.0480000
- 2542 2531: -0.0320000
- 2542 2525: 0.864000
- 2542 2526: 0.216000
- 2543 2340: -0.0320000
- 2543 2531: -0.0480000
- 2543 2525: 0.216000
- 2543 2526: 0.864000
- 2544 2340: 0.0560000
- 2544 2531: 0.224000
- 2544 2525: -0.288000
- 2544 2526: 1.00800
- 2521 2212: 0.666667
- 2521 2531: 0.333333
- 2522 2212: 0.333333
- 2522 2531: 0.666667
- 2571 2213: 0.666667
- 2571 2532: 0.333333
- 2572 2213: 0.333333
- 2572 2532: 0.666667
- 2568 2531: 0.500000
- 2568 2532: 0.500000
- 2537 2531: 0.480000
- 2537 2619: -0.120000
- 2537 2566: 0.640000
- 2538 2531: 0.120000
- 2538 2619: -0.0800000
- 2538 2566: 0.960000
- 2539 2531: -0.0800000
- 2539 2619: 0.120000
- 2539 2566: 0.960000
- 2540 2531: -0.120000
- 2540 2619: 0.480000
- 2540 2566: 0.640000
- 2589 2532: 0.222222
- 2589 2565: -0.111111
- 2589 2567: 0.888889
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1.624e-01 1.515e-01 1.399e-01 1.696e-01 1.520e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.428e-01 1.334e-01 1.234e-01 1.555e-01 1.452e-01 1.342e-01 1.516e-01 1.416e-01 1.308e-01 1.474e-01 1.376e-01 1.272e-01 1.339e-01 7.377e-02 1.256e-01 6.988e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 5.948e-02 4.541e-02 3.082e-02 1.569e-02 5.881e-02 4.486e-02 3.042e-02 1.548e-02 5.804e-02 4.417e-02 2.988e-02 1.518e-02 5.713e-02 4.324e-02 2.911e-02 1.473e-02 1.213e-01 1.173e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.045e-01 8.663e-02 1.012e-01 8.398e-02 0.000e+00 6.322e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.223e-01 2.219e-01 2.213e-01 2.205e-01 2.149e-01 2.145e-01 2.139e-01 2.130e-01 2.070e-01 2.067e-01 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1.141e-01 1.180e-01 1.145e-01 1.109e-01 1.071e-01 1.204e-01 1.128e-01 1.047e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.138e-01 1.066e-01 9.893e-02 1.066e-01 9.994e-02 9.276e-02 9.893e-02 9.276e-02 8.626e-02 1.127e-01 5.844e-02 8.920e-02 0.000e+00 8.308e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 4.643e-02 3.146e-02 1.602e-02 4.503e-02 3.077e-02 1.578e-02 4.347e-02 2.979e-02 1.532e-02 9.633e-02 5.432e-02 7.352e-02 4.255e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 3.743e-02 1.947e-02 0.000e+00 0.000e+00 3.499e-02 1.821e-02 3.208e-02 1.659e-02 1.127e-01 8.919e-02 0.000e+00 1.048e-01 0.000e+00 8.325e-02 9.634e-02 5.471e-02 4.210e-02 6.328e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.246e-02 0.000e+00 0.000e+00 2.569e-02 0.000e+00 0.000e+00 0.000e+00 3.402e-02 4.723e-02 0.000e+00 2.579e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.972e-02 2.660e-02 2.322e-02 2.057e-02 1.843e-02 1.595e-02 1.069e-02 9.593e-03 8.260e-03 0.000e+00 0.000e+00
-# This file was generated by the deal.II library.
-
-
-#
-# For a description of the GNUPLOT format see the GNUPLOT manual.
-#
-# <x> <y> <solution>
--1.00000 -1.00000 0.00000
--0.875000 -1.00000 0.00000
-
--1.00000 -0.875000 0.00000
--0.875000 -0.875000 0.0253952
-
-
--0.875000 -1.00000 0.00000
--0.750000 -1.00000 0.00000
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+++ /dev/null
-//---------------------------- step-3c.cc ---------------------------
-// $Id: step-3c.cc 13000 2006-05-02 23:16:07Z wolf $
-// Version: $Name$
-//
-// Copyright (C) 2005, 2006 by the deal.II authors
-//
-// This file is subject to QPL and may not be distributed
-// without copyright and license information. Please refer
-// to the file deal.II/doc/license.html for the text and
-// further information on this license.
-//
-//---------------------------- step-3c.cc ---------------------------
-
-
-// a tiny variation of step-3b (using up to q6, instead of only up to
-// q5), but this one crashed at one time before even calling the solver
-
-
-#include <base/logstream.h>
-#include <grid/tria.h>
-#include <dofs/dof_handler.h>
-#include <dofs/dof_constraints.h>
-#include <grid/grid_generator.h>
-
-#include <grid/tria_accessor.h>
-#include <grid/tria_iterator.h>
-#include <dofs/dof_accessor.h>
-
-#include <fe/fe_q.h>
-
-#include <dofs/dof_tools.h>
-
-#include <fe/hp_fe_values.h>
-#include <base/quadrature_lib.h>
-
-#include <base/function.h>
-#include <numerics/vectors.h>
-#include <numerics/matrices.h>
-
-#include <lac/vector.h>
-#include <lac/full_matrix.h>
-#include <lac/sparse_matrix.h>
-#include <lac/solver_cg.h>
-#include <lac/precondition.h>
-
-#include <numerics/data_out.h>
-#include <fstream>
-#include <iostream>
-
-std::ofstream logfile("step-3c/output");
-
-
-
-class LaplaceProblem
-{
- public:
- LaplaceProblem ();
-
- void run ();
-
- private:
- void make_grid_and_dofs ();
- void assemble_system ();
- void solve ();
- void output_results () const;
-
- Triangulation<2> triangulation;
- hp::FECollection<2> fe;
- DoFHandler<2> dof_handler;
-
- SparsityPattern sparsity_pattern;
- SparseMatrix<double> system_matrix;
-
- // Although we do not have h-refinement,
- // hanging nodes will inevitably appear
- // due to different polynomial degrees.
- ConstraintMatrix hanging_node_constraints;
-
- Vector<double> solution;
- Vector<double> system_rhs;
-};
-
-
-LaplaceProblem::LaplaceProblem () :
- dof_handler (triangulation)
-{}
-
-
-
-void LaplaceProblem::make_grid_and_dofs ()
-{
- GridGenerator::hyper_cube (triangulation, -1, 1);
- triangulation.refine_global (4);
- deallog << "Number of active cells: "
- << triangulation.n_active_cells()
- << std::endl;
- deallog << "Total number of cells: "
- << triangulation.n_cells()
- << std::endl;
-
- DoFHandler<2>::active_cell_iterator cell = dof_handler.begin_active (),
- endc = dof_handler.end ();
-
- unsigned int cell_no = 0;
- for (; cell != endc; ++cell)
- {
- cell->set_active_fe_index (rand() % fe.size());
- deallog << "Cell " << cell << " has fe_index=" << cell->active_fe_index()
- << std::endl;
- ++cell_no;
- }
-
- dof_handler.distribute_dofs (fe);
- deallog << "Number of degrees of freedom: "
- << dof_handler.n_dofs()
- << std::endl;
-
- solution.reinit (dof_handler.n_dofs());
- system_rhs.reinit (dof_handler.n_dofs());
-
- // Create sparsity pattern.
- sparsity_pattern.reinit (dof_handler.n_dofs(),
- dof_handler.n_dofs(),
- dof_handler.max_couplings_between_dofs());
- DoFTools::make_sparsity_pattern (dof_handler, sparsity_pattern);
-
- // Create constraints which stem from
- // the different polynomial degrees on
- // the different elements.
- hanging_node_constraints.clear ();
- DoFTools::make_hanging_node_constraints (dof_handler,
- hanging_node_constraints);
-
- hanging_node_constraints.print (deallog.get_file_stream());
-
- hanging_node_constraints.close ();
- hanging_node_constraints.condense (sparsity_pattern);
-
- sparsity_pattern.compress();
- system_matrix.reinit (sparsity_pattern);
-}
-
-
-
-void LaplaceProblem::assemble_system ()
-{
- hp::QCollection<2> quadrature_formula;
-
- for (unsigned int p = 0; p < fe.size (); ++p)
- quadrature_formula.push_back (QGauss<2> (p + 2));
-
- FEValues<2> x_fe_values (fe, quadrature_formula,
- update_values | update_gradients | update_JxW_values);
-
- const unsigned int max_dofs_per_cell = fe.max_dofs_per_cell ();
-
- FullMatrix<double> cell_matrix (max_dofs_per_cell, max_dofs_per_cell);
- Vector<double> cell_rhs (max_dofs_per_cell);
-
- std::vector<unsigned int> local_dof_indices (max_dofs_per_cell);
-
- DoFHandler<2>::active_cell_iterator
- cell = dof_handler.begin_active(),
- endc = dof_handler.end();
- for (; cell!=endc; ++cell)
- {
- x_fe_values.reinit (cell);
-
- const FEValues<2> &fe_values = x_fe_values.get_present_fe_values();
-
- cell_matrix = 0;
- cell_rhs = 0;
-
- const unsigned int dofs_per_cell = cell->get_fe ().dofs_per_cell;
- const unsigned int n_q_points = quadrature_formula[cell->active_fe_index ()].n_quadrature_points;
- for (unsigned int i=0; i<dofs_per_cell; ++i)
- for (unsigned int j=0; j<dofs_per_cell; ++j)
- for (unsigned int q_point=0; q_point<n_q_points; ++q_point)
- cell_matrix(i,j) += (fe_values.shape_grad (i, q_point) *
- fe_values.shape_grad (j, q_point) *
- fe_values.JxW (q_point));
-
- for (unsigned int i=0; i<dofs_per_cell; ++i)
- for (unsigned int q_point=0; q_point<n_q_points; ++q_point)
- cell_rhs(i) += (fe_values.shape_value (i, q_point) *
- 1 *
- fe_values.JxW (q_point));
-
- local_dof_indices.resize (dofs_per_cell);
- cell->get_dof_indices (local_dof_indices);
-
- for (unsigned int i=0; i<dofs_per_cell; ++i)
- for (unsigned int j=0; j<dofs_per_cell; ++j)
- system_matrix.add (local_dof_indices[i],
- local_dof_indices[j],
- cell_matrix(i,j));
-
- for (unsigned int i=0; i<dofs_per_cell; ++i)
- system_rhs(local_dof_indices[i]) += cell_rhs(i);
- }
-
- // Include hanging nodes.
- hanging_node_constraints.condense (system_matrix);
- hanging_node_constraints.condense (system_rhs);
-
- std::map<unsigned int,double> boundary_values;
- VectorTools::interpolate_boundary_values (dof_handler,
- 0,
- ZeroFunction<2>(),
- boundary_values);
- MatrixTools::apply_boundary_values (boundary_values,
- system_matrix,
- solution,
- system_rhs);
-}
-
-
-
-void LaplaceProblem::solve ()
-{
- SolverControl solver_control (1000, 1e-6);
- SolverCG<> cg (solver_control);
-
- cg.solve (system_matrix, solution, system_rhs,
- PreconditionIdentity());
-
- solution.print (deallog.get_file_stream());
-
- hanging_node_constraints.distribute (solution);
-}
-
-
-
-void LaplaceProblem::output_results () const
-{
- DataOut<2,DoFHandler<2> > data_out;
- data_out.attach_dof_handler (dof_handler);
- data_out.add_data_vector (solution, "solution");
- data_out.build_patches ();
-
- data_out.write_gnuplot (deallog.get_file_stream());
-}
-
-
-
-void LaplaceProblem::run ()
-{
- FE_Q<2> fe_1 (1),
- fe_2 (2),
- fe_3 (3),
- fe_4 (4),
- fe_5 (5),
- fe_6 (6);
-
- fe.push_back (fe_1);
- fe.push_back (fe_2);
- fe.push_back (fe_3);
- fe.push_back (fe_4);
- fe.push_back (fe_5);
- fe.push_back (fe_6);
-
- make_grid_and_dofs ();
- assemble_system ();
- solve ();
- output_results ();
-}
-
-
-
-int main ()
-{
- logfile.precision(6);
-
- deallog.attach(logfile);
- deallog.depth_console(0);
- deallog.threshold_double(1.e-10);
-
- LaplaceProblem laplace_problem;
- laplace_problem.run ();
-
- return 0;
-}
+++ /dev/null
-
-DEAL::Number of active cells: 256
-DEAL::Total number of cells: 341
-DEAL::Cell 4.0 has fe_index=1
-DEAL::Cell 4.1 has fe_index=4
-DEAL::Cell 4.2 has fe_index=3
-DEAL::Cell 4.3 has fe_index=1
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-DEAL::Cell 4.187 has fe_index=1
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-DEAL::Cell 4.189 has fe_index=1
-DEAL::Cell 4.190 has fe_index=5
-DEAL::Cell 4.191 has fe_index=1
-DEAL::Cell 4.192 has fe_index=3
-DEAL::Cell 4.193 has fe_index=1
-DEAL::Cell 4.194 has fe_index=2
-DEAL::Cell 4.195 has fe_index=2
-DEAL::Cell 4.196 has fe_index=3
-DEAL::Cell 4.197 has fe_index=3
-DEAL::Cell 4.198 has fe_index=0
-DEAL::Cell 4.199 has fe_index=3
-DEAL::Cell 4.200 has fe_index=2
-DEAL::Cell 4.201 has fe_index=4
-DEAL::Cell 4.202 has fe_index=1
-DEAL::Cell 4.203 has fe_index=1
-DEAL::Cell 4.204 has fe_index=5
-DEAL::Cell 4.205 has fe_index=2
-DEAL::Cell 4.206 has fe_index=2
-DEAL::Cell 4.207 has fe_index=4
-DEAL::Cell 4.208 has fe_index=4
-DEAL::Cell 4.209 has fe_index=4
-DEAL::Cell 4.210 has fe_index=0
-DEAL::Cell 4.211 has fe_index=0
-DEAL::Cell 4.212 has fe_index=3
-DEAL::Cell 4.213 has fe_index=3
-DEAL::Cell 4.214 has fe_index=5
-DEAL::Cell 4.215 has fe_index=0
-DEAL::Cell 4.216 has fe_index=2
-DEAL::Cell 4.217 has fe_index=3
-DEAL::Cell 4.218 has fe_index=0
-DEAL::Cell 4.219 has fe_index=5
-DEAL::Cell 4.220 has fe_index=2
-DEAL::Cell 4.221 has fe_index=5
-DEAL::Cell 4.222 has fe_index=4
-DEAL::Cell 4.223 has fe_index=5
-DEAL::Cell 4.224 has fe_index=4
-DEAL::Cell 4.225 has fe_index=0
-DEAL::Cell 4.226 has fe_index=5
-DEAL::Cell 4.227 has fe_index=5
-DEAL::Cell 4.228 has fe_index=2
-DEAL::Cell 4.229 has fe_index=4
-DEAL::Cell 4.230 has fe_index=3
-DEAL::Cell 4.231 has fe_index=2
-DEAL::Cell 4.232 has fe_index=0
-DEAL::Cell 4.233 has fe_index=2
-DEAL::Cell 4.234 has fe_index=1
-DEAL::Cell 4.235 has fe_index=3
-DEAL::Cell 4.236 has fe_index=3
-DEAL::Cell 4.237 has fe_index=4
-DEAL::Cell 4.238 has fe_index=2
-DEAL::Cell 4.239 has fe_index=5
-DEAL::Cell 4.240 has fe_index=2
-DEAL::Cell 4.241 has fe_index=0
-DEAL::Cell 4.242 has fe_index=5
-DEAL::Cell 4.243 has fe_index=3
-DEAL::Cell 4.244 has fe_index=4
-DEAL::Cell 4.245 has fe_index=2
-DEAL::Cell 4.246 has fe_index=4
-DEAL::Cell 4.247 has fe_index=4
-DEAL::Cell 4.248 has fe_index=5
-DEAL::Cell 4.249 has fe_index=4
-DEAL::Cell 4.250 has fe_index=3
-DEAL::Cell 4.251 has fe_index=1
-DEAL::Cell 4.252 has fe_index=1
-DEAL::Cell 4.253 has fe_index=0
-DEAL::Cell 4.254 has fe_index=4
-DEAL::Cell 4.255 has fe_index=5
-DEAL::Number of degrees of freedom: 5152
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- 1478 1460: 1.15226
- 1478 1461: -0.432099
- 1478 1462: 0.164609
- 1479 1455: -0.0411523
- 1479 1556: 0.0205761
- 1479 1460: 0.658436
- 1479 1461: 0.493827
- 1479 1462: -0.131687
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- 1480 1556: -0.0411523
- 1480 1460: -0.131687
- 1480 1461: 0.493827
- 1480 1462: 0.658436
- 1481 1455: -0.0288066
- 1481 1556: 0.144033
- 1481 1460: 0.164609
- 1481 1461: -0.432099
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- 1410 1540: 0.666667
- 1526 1538: 0.666667
- 1526 1539: 0.333333
- 1527 1538: 0.333333
- 1527 1539: 0.666667
- 1959 1540: 0.500000
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- 1561 1542: 0.500000
- 1561 1543: 0.500000
- 1536 1539: 0.500000
- 1536 1542: 0.500000
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- 1967 1541: 0.333333
- 1967 1543: 0.666667
- 1466 1532: 0.117188
- 1466 1556: 0.0390625
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- 1466 1549: -0.210938
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- 1467 1548: 0.562500
- 1467 1549: 0.562500
- 1468 1532: 0.0390625
- 1468 1556: 0.117188
- 1468 1548: -0.210938
- 1468 1549: 1.05469
- 1546 1556: 0.666667
- 1546 1558: 0.333333
- 1547 1556: 0.333333
- 1547 1558: 0.666667
- 1492 1556: 0.833333
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- 1493 1557: 0.333333
- 1494 1556: 0.500000
- 1494 1557: 0.500000
- 1495 1556: 0.333333
- 1495 1557: 0.666667
- 1496 1556: 0.166667
- 1496 1557: 0.833333
- 1575 1558: 0.800000
- 1575 1559: 0.200000
- 1576 1558: 0.600000
- 1576 1559: 0.400000
- 1577 1558: 0.400000
- 1577 1559: 0.600000
- 1578 1558: 0.200000
- 1578 1559: 0.800000
- 1567 1558: 0.480000
- 1567 1560: -0.120000
- 1567 1562: 0.640000
- 1568 1558: 0.120000
- 1568 1560: -0.0800000
- 1568 1562: 0.960000
- 1569 1558: -0.0800000
- 1569 1560: 0.120000
- 1569 1562: 0.960000
- 1570 1558: -0.120000
- 1570 1560: 0.480000
- 1570 1562: 0.640000
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- 1550 1558: -0.111111
- 1550 1563: 0.888889
- 1551 1542: -0.111111
- 1551 1558: 0.222222
- 1551 1563: 0.888889
- 2001 1543: 0.375000
- 2001 1560: -0.125000
- 2001 1564: 0.750000
- 2002 1543: -0.125000
- 2002 1560: 0.375000
- 2002 1564: 0.750000
- 2025 1560: 0.0463231
- 2025 1566: 0.00926462
- 2025 1579: 1.15808
- 2025 1580: -0.330879
- 2025 1581: 0.178166
- 2025 1582: -0.0609514
- 2026 1560: -0.0192044
- 2026 1566: 0.00960219
- 2026 1579: 0.240055
- 2026 1580: 0.960219
- 2026 1581: -0.240055
- 2026 1582: 0.0685871
- 2027 1560: 0.0117188
- 2027 1566: 0.0117188
- 2027 1579: -0.0976562
- 2027 1580: 0.585937
- 2027 1581: 0.585938
- 2027 1582: -0.0976563
- 2028 1560: 0.00960219
- 2028 1566: -0.0192044
- 2028 1579: 0.0685871
- 2028 1580: -0.240055
- 2028 1581: 0.960219
- 2028 1582: 0.240055
- 2029 1560: 0.00926462
- 2029 1566: 0.0463231
- 2029 1579: -0.0609514
- 2029 1580: 0.178166
- 2029 1581: -0.330879
- 2029 1582: 1.15808
- 1603 1631: 0.800000
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- 1604 1631: 0.600000
- 1604 1633: 0.400000
- 1605 1631: 0.400000
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- 1606 1631: 0.200000
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- 1353 1631: 0.500000
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- 1354 1631: 0.250000
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- 1648 1633: 0.833333
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- 1649 1634: 0.333333
- 1650 1633: 0.500000
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- 982 1635: 0.750000
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- 984 1635: 0.250000
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- 1640 1633: 0.500000
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- 1642 1637: 0.833333
- 1611 1635: 0.800000
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- 1612 1635: 0.600000
- 1612 1633: 0.400000
- 1613 1635: 0.400000
- 1613 1633: 0.600000
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- 1782 1637: 0.166667
- 1783 1636: 0.666667
- 1783 1637: 0.333333
- 1784 1636: 0.500000
- 1784 1637: 0.500000
- 1785 1636: 0.333333
- 1785 1637: 0.666667
- 1786 1636: 0.166667
- 1786 1637: 0.833333
- 1701 1406: 0.0704000
- 1701 1733: -0.0176000
- 1701 1686: 1.12640
- 1701 1687: -0.281600
- 1701 1688: 0.102400
- 1702 1406: -0.0336000
- 1702 1733: 0.0224000
- 1702 1686: 0.358400
- 1702 1687: 0.806400
- 1702 1688: -0.153600
- 1703 1406: 0.0224000
- 1703 1733: -0.0336000
- 1703 1686: -0.153600
- 1703 1687: 0.806400
- 1703 1688: 0.358400
- 1704 1406: -0.0176000
- 1704 1733: 0.0704000
- 1704 1686: 0.102400
- 1704 1687: -0.281600
- 1704 1688: 1.12640
- 1643 1634: 0.312500
- 1643 1734: 0.0625000
- 1643 1644: 0.937500
- 1643 1646: -0.312500
- 1645 1634: -0.0625000
- 1645 1734: -0.0625000
- 1645 1644: 0.562500
- 1645 1646: 0.562500
- 1647 1634: 0.0625000
- 1647 1734: 0.312500
- 1647 1644: -0.312500
- 1647 1646: 0.937500
- 1745 1733: 0.224000
- 1745 1905: 0.0560000
- 1745 1735: 1.00800
- 1745 1736: -0.288000
- 1746 1733: -0.0480000
- 1746 1905: -0.0320000
- 1746 1735: 0.864000
- 1746 1736: 0.216000
- 1747 1733: -0.0320000
- 1747 1905: -0.0480000
- 1747 1735: 0.216000
- 1747 1736: 0.864000
- 1748 1733: 0.0560000
- 1748 1905: 0.224000
- 1748 1735: -0.288000
- 1748 1736: 1.00800
- 1689 1634: 0.117188
- 1689 1733: 0.0390625
- 1689 1737: 1.05469
- 1689 1738: -0.210938
- 1690 1634: -0.0625000
- 1690 1733: -0.0625000
- 1690 1737: 0.562500
- 1690 1738: 0.562500
- 1691 1634: 0.0390625
- 1691 1733: 0.117188
- 1691 1737: -0.210938
- 1691 1738: 1.05469
- 1890 1734: 0.117188
- 1890 1905: 0.0390625
- 1890 1739: 1.05469
- 1890 1740: -0.210938
- 1891 1734: -0.0625000
- 1891 1905: -0.0625000
- 1891 1739: 0.562500
- 1891 1740: 0.562500
- 1892 1734: 0.0390625
- 1892 1905: 0.117188
- 1892 1739: -0.210938
- 1892 1740: 1.05469
- 1777 1637: 0.144033
- 1777 1875: -0.0288066
- 1777 1817: 1.15226
- 1777 1779: -0.432099
- 1777 1818: 0.164609
- 1778 1637: -0.0411523
- 1778 1875: 0.0205761
- 1778 1817: 0.658436
- 1778 1779: 0.493827
- 1778 1818: -0.131687
- 1780 1637: 0.0205761
- 1780 1875: -0.0411523
- 1780 1817: -0.131687
- 1780 1779: 0.493827
- 1780 1818: 0.658436
- 1781 1637: -0.0288066
- 1781 1875: 0.144033
- 1781 1817: 0.164609
- 1781 1779: -0.432099
- 1781 1818: 1.15226
- 1653 1637: 0.144033
- 1653 1734: -0.0288066
- 1653 1822: 1.15226
- 1653 1655: -0.432099
- 1653 1823: 0.164609
- 1654 1637: -0.0411523
- 1654 1734: 0.0205761
- 1654 1822: 0.658436
- 1654 1655: 0.493827
- 1654 1823: -0.131687
- 1656 1637: 0.0205761
- 1656 1734: -0.0411523
- 1656 1822: -0.131687
- 1656 1655: 0.493827
- 1656 1823: 0.658436
- 1657 1637: -0.0288066
- 1657 1734: 0.144033
- 1657 1822: 0.164609
- 1657 1655: -0.432099
- 1657 1823: 1.15226
- 1840 1875: 0.312500
- 1840 3841: 0.0625000
- 1840 1841: 0.937500
- 1840 1843: -0.312500
- 1842 1875: -0.0625000
- 1842 3841: -0.0625000
- 1842 1841: 0.562500
- 1842 1843: 0.562500
- 1844 1875: 0.0625000
- 1844 3841: 0.312500
- 1844 1841: -0.312500
- 1844 1843: 0.937500
- 1909 1876: 0.224000
- 1909 3842: 0.0560000
- 1909 1877: 1.00800
- 1909 1878: -0.288000
- 1910 1876: -0.0480000
- 1910 3842: -0.0320000
- 1910 1877: 0.864000
- 1910 1878: 0.216000
- 1911 1876: -0.0320000
- 1911 3842: -0.0480000
- 1911 1877: 0.216000
- 1911 1878: 0.864000
- 1912 1876: 0.0560000
- 1912 3842: 0.224000
- 1912 1877: -0.288000
- 1912 1878: 1.00800
- 1824 1875: 0.117188
- 1824 1876: 0.0390625
- 1824 1879: 1.05469
- 1824 1880: -0.210938
- 1825 1875: -0.0625000
- 1825 1876: -0.0625000
- 1825 1879: 0.562500
- 1825 1880: 0.562500
- 1826 1875: 0.0390625
- 1826 1876: 0.117188
- 1826 1879: -0.210938
- 1826 1880: 1.05469
- 1917 1876: 0.0704000
- 1917 1907: -0.0176000
- 1917 1893: 1.12640
- 1917 1894: -0.281600
- 1917 1895: 0.102400
- 1918 1876: -0.0336000
- 1918 1907: 0.0224000
- 1918 1893: 0.358400
- 1918 1894: 0.806400
- 1918 1895: -0.153600
- 1919 1876: 0.0224000
- 1919 1907: -0.0336000
- 1919 1893: -0.153600
- 1919 1894: 0.806400
- 1919 1895: 0.358400
- 1920 1876: -0.0176000
- 1920 1907: 0.0704000
- 1920 1893: 0.102400
- 1920 1894: -0.281600
- 1920 1895: 1.12640
- 1887 1905: 0.750000
- 1887 1907: 0.250000
- 1888 1905: 0.500000
- 1888 1907: 0.500000
- 1889 1905: 0.250000
- 1889 1907: 0.750000
- 2133 1906: 0.800000
- 2133 1908: 0.200000
- 2134 1906: 0.600000
- 2134 1908: 0.400000
- 2135 1906: 0.400000
- 2135 1908: 0.600000
- 2136 1906: 0.200000
- 2136 1908: 0.800000
- 1753 1905: 0.800000
- 1753 1906: 0.200000
- 1754 1905: 0.600000
- 1754 1906: 0.400000
- 1755 1905: 0.400000
- 1755 1906: 0.600000
- 1756 1905: 0.200000
- 1756 1906: 0.800000
- 1947 1907: 0.666667
- 1947 1908: 0.333333
- 1948 1907: 0.333333
- 1948 1908: 0.666667
- 1913 1907: 0.224000
- 1913 1941: 0.0560000
- 1913 1943: 1.00800
- 1913 1944: -0.288000
- 1914 1907: -0.0480000
- 1914 1941: -0.0320000
- 1914 1943: 0.864000
- 1914 1944: 0.216000
- 1915 1907: -0.0320000
- 1915 1941: -0.0480000
- 1915 1943: 0.216000
- 1915 1944: 0.864000
- 1916 1907: 0.0560000
- 1916 1941: 0.224000
- 1916 1943: -0.288000
- 1916 1944: 1.00800
- 2185 1908: 0.117188
- 2185 1942: 0.0390625
- 2185 1945: 1.05469
- 2185 1946: -0.210938
- 2186 1908: -0.0625000
- 2186 1942: -0.0625000
- 2186 1945: 0.562500
- 2186 1946: 0.562500
- 2187 1908: 0.0390625
- 2187 1942: 0.117188
- 2187 1945: -0.210938
- 2187 1946: 1.05469
- 3896 1941: 0.117188
- 3896 1942: 0.0390625
- 3896 1949: 1.05469
- 3896 1950: -0.210938
- 3897 1941: -0.0625000
- 3897 1942: -0.0625000
- 3897 1949: 0.562500
- 3897 1950: 0.562500
- 3898 1941: 0.0390625
- 3898 1942: 0.117188
- 3898 1949: -0.210938
- 3898 1950: 1.05469
- 1705 1540: 0.480000
- 1705 1955: -0.120000
- 1705 1957: 0.640000
- 1706 1540: 0.120000
- 1706 1955: -0.0800000
- 1706 1957: 0.960000
- 1707 1540: -0.0800000
- 1707 1955: 0.120000
- 1707 1957: 0.960000
- 1708 1540: -0.120000
- 1708 1955: 0.480000
- 1708 1957: 0.640000
- 1962 1541: 0.222222
- 1962 1956: -0.111111
- 1962 1958: 0.888889
- 1963 1541: -0.111111
- 1963 1956: 0.222222
- 1963 1958: 0.888889
- 1978 1955: 0.222222
- 1978 1956: -0.111111
- 1978 1960: 0.888889
- 1979 1955: -0.111111
- 1979 1956: 0.222222
- 1979 1960: 0.888889
- 1995 1543: 0.117188
- 1995 1986: 0.0390625
- 1995 1964: 1.05469
- 1995 1965: -0.210938
- 1996 1543: -0.0625000
- 1996 1986: -0.0625000
- 1996 1964: 0.562500
- 1996 1965: 0.562500
- 1997 1543: 0.0390625
- 1997 1986: 0.117188
- 1997 1964: -0.210938
- 1997 1965: 1.05469
- 1749 1955: 0.224000
- 1749 1906: 0.0560000
- 1749 1974: 1.00800
- 1749 1975: -0.288000
- 1750 1955: -0.0480000
- 1750 1906: -0.0320000
- 1750 1974: 0.864000
- 1750 1975: 0.216000
- 1751 1955: -0.0320000
- 1751 1906: -0.0480000
- 1751 1974: 0.216000
- 1751 1975: 0.864000
- 1752 1955: 0.0560000
- 1752 1906: 0.224000
- 1752 1974: -0.288000
- 1752 1975: 1.00800
- 2141 1906: 0.224000
- 2141 1987: 0.0560000
- 2141 1980: 1.00800
- 2141 1981: -0.288000
- 2142 1906: -0.0480000
- 2142 1987: -0.0320000
- 2142 1980: 0.864000
- 2142 1981: 0.216000
- 2143 1906: -0.0320000
- 2143 1987: -0.0480000
- 2143 1980: 0.216000
- 2143 1981: 0.864000
- 2144 1906: 0.0560000
- 2144 1987: 0.224000
- 2144 1980: -0.288000
- 2144 1981: 1.00800
- 1976 1956: 0.222222
- 1976 1987: -0.111111
- 1976 1989: 0.888889
- 1977 1956: -0.111111
- 1977 1987: 0.222222
- 1977 1989: 0.888889
- 2060 1986: 0.480000
- 2060 1988: -0.120000
- 2060 1990: 0.640000
- 2061 1986: 0.120000
- 2061 1988: -0.0800000
- 2061 1990: 0.960000
- 2062 1986: -0.0800000
- 2062 1988: 0.120000
- 2062 1990: 0.960000
- 2063 1986: -0.120000
- 2063 1988: 0.480000
- 2063 1990: 0.640000
- 1968 1956: 0.222222
- 1968 1986: -0.111111
- 1968 1991: 0.888889
- 1969 1956: -0.111111
- 1969 1986: 0.222222
- 1969 1991: 0.888889
- 2171 1987: 0.375000
- 2171 1988: -0.125000
- 2171 1992: 0.750000
- 2172 1987: -0.125000
- 2172 1988: 0.375000
- 2172 1992: 0.750000
- 2016 1560: 0.144033
- 2016 1994: -0.0288066
- 2016 1998: 1.15226
- 2016 1999: -0.432099
- 2016 2000: 0.164609
- 2017 1560: -0.0411523
- 2017 1994: 0.0205761
- 2017 1998: 0.658436
- 2017 1999: 0.493827
- 2017 2000: -0.131687
- 2018 1560: 0.0205761
- 2018 1994: -0.0411523
- 2018 1998: -0.131687
- 2018 1999: 0.493827
- 2018 2000: 0.658436
- 2019 1560: -0.0288066
- 2019 1994: 0.144033
- 2019 1998: 0.164609
- 2019 1999: -0.432099
- 2019 2000: 1.15226
- 2068 1986: 0.0704000
- 2068 1994: -0.0176000
- 2068 2003: 1.12640
- 2068 2004: -0.281600
- 2068 2005: 0.102400
- 2069 1986: -0.0336000
- 2069 1994: 0.0224000
- 2069 2003: 0.358400
- 2069 2004: 0.806400
- 2069 2005: -0.153600
- 2070 1986: 0.0224000
- 2070 1994: -0.0336000
- 2070 2003: -0.153600
- 2070 2004: 0.806400
- 2070 2005: 0.358400
- 2071 1986: -0.0176000
- 2071 1994: 0.0704000
- 2071 2003: 0.102400
- 2071 2004: -0.281600
- 2071 2005: 1.12640
- 2093 1994: 0.0463231
- 2093 2213: 0.00926462
- 2093 2064: 1.15808
- 2093 2065: -0.330879
- 2093 2066: 0.178166
- 2093 2067: -0.0609514
- 2094 1994: -0.0192044
- 2094 2213: 0.00960219
- 2094 2064: 0.240055
- 2094 2065: 0.960219
- 2094 2066: -0.240055
- 2094 2067: 0.0685871
- 2095 1994: 0.0117188
- 2095 2213: 0.0117188
- 2095 2064: -0.0976562
- 2095 2065: 0.585937
- 2095 2066: 0.585938
- 2095 2067: -0.0976563
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- 2096 2213: -0.0192044
- 2096 2064: 0.0685871
- 2096 2065: -0.240055
- 2096 2066: 0.960219
- 2096 2067: 0.240055
- 2097 1994: 0.00926462
- 2097 2213: 0.0463231
- 2097 2064: -0.0609514
- 2097 2065: 0.178166
- 2097 2066: -0.330879
- 2097 2067: 1.15808
- 2137 1987: 0.0704000
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- 2137 2165: 1.12640
- 2137 2166: -0.281600
- 2137 2167: 0.102400
- 2138 1987: -0.0336000
- 2138 2206: 0.0224000
- 2138 2165: 0.358400
- 2138 2166: 0.806400
- 2138 2167: -0.153600
- 2139 1987: 0.0224000
- 2139 2206: -0.0336000
- 2139 2165: -0.153600
- 2139 2166: 0.806400
- 2139 2167: 0.358400
- 2140 1987: -0.0176000
- 2140 2206: 0.0704000
- 2140 2165: 0.102400
- 2140 2166: -0.281600
- 2140 2167: 1.12640
- 2145 1908: 0.0704000
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- 2145 2191: 1.12640
- 2145 2192: -0.281600
- 2145 2193: 0.102400
- 2146 1908: -0.0336000
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- 2146 2191: 0.358400
- 2146 2192: 0.806400
- 2146 2193: -0.153600
- 2147 1908: 0.0224000
- 2147 2206: -0.0336000
- 2147 2191: -0.153600
- 2147 2192: 0.806400
- 2147 2193: 0.358400
- 2148 1908: -0.0176000
- 2148 2206: 0.0704000
- 2148 2191: 0.102400
- 2148 2192: -0.281600
- 2148 2193: 1.12640
- 4094 1942: 0.0704000
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- 4094 2194: 1.12640
- 4094 2195: -0.281600
- 4094 2196: 0.102400
- 4095 1942: -0.0336000
- 4095 2208: 0.0224000
- 4095 2194: 0.358400
- 4095 2195: 0.806400
- 4095 2196: -0.153600
- 4096 1942: 0.0224000
- 4096 2208: -0.0336000
- 4096 2194: -0.153600
- 4096 2195: 0.806400
- 4096 2196: 0.358400
- 4097 1942: -0.0176000
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- 4097 2195: -0.281600
- 4097 2196: 1.12640
- 2188 2206: 0.375000
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- 2188 2189: 0.750000
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- 2190 2189: 0.750000
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- 2275 2210: 0.750000
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- 2173 2174: 0.750000
- 2175 2206: -0.125000
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- 2175 2174: 0.750000
- 4122 2208: 0.480000
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- 4122 2211: 0.640000
- 4123 2208: 0.120000
- 4123 2209: -0.0800000
- 4123 2211: 0.960000
- 4124 2208: -0.0800000
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- 4125 2208: -0.120000
- 4125 2209: 0.480000
- 4125 2211: 0.640000
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- 2234 2214: -0.0288066
- 2234 2215: 1.15226
- 2234 2216: -0.432099
- 2234 2217: 0.164609
- 2235 2213: -0.0411523
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- 2237 2215: 0.164609
- 2237 2216: -0.432099
- 2237 2217: 1.15226
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- 2072 2213: -0.0176000
- 2072 2218: 1.12640
- 2072 2219: -0.281600
- 2072 2220: 0.102400
- 2073 1988: -0.0336000
- 2073 2213: 0.0224000
- 2073 2218: 0.358400
- 2073 2219: 0.806400
- 2073 2220: -0.153600
- 2074 1988: 0.0224000
- 2074 2213: -0.0336000
- 2074 2218: -0.153600
- 2074 2219: 0.806400
- 2074 2220: 0.358400
- 2075 1988: -0.0176000
- 2075 2213: 0.0704000
- 2075 2218: 0.102400
- 2075 2219: -0.281600
- 2075 2220: 1.12640
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- 2291 2277: -0.432099
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+++ /dev/null
-
-DEAL::Number of active cells: 256
-DEAL::Total number of cells: 341
-DEAL::Cell 4.0 has fe_index=1
-DEAL::Cell 4.1 has fe_index=4
-DEAL::Cell 4.2 has fe_index=3
-DEAL::Cell 4.3 has fe_index=1
-DEAL::Cell 4.4 has fe_index=5
-DEAL::Cell 4.5 has fe_index=1
-DEAL::Cell 4.6 has fe_index=4
-DEAL::Cell 4.7 has fe_index=0
-DEAL::Cell 4.8 has fe_index=3
-DEAL::Cell 4.9 has fe_index=1
-DEAL::Cell 4.10 has fe_index=2
-DEAL::Cell 4.11 has fe_index=1
-DEAL::Cell 4.12 has fe_index=2
-DEAL::Cell 4.13 has fe_index=1
-DEAL::Cell 4.14 has fe_index=5
-DEAL::Cell 4.15 has fe_index=4
-DEAL::Cell 4.16 has fe_index=0
-DEAL::Cell 4.17 has fe_index=0
-DEAL::Cell 4.18 has fe_index=4
-DEAL::Cell 4.19 has fe_index=4
-DEAL::Cell 4.20 has fe_index=5
-DEAL::Cell 4.21 has fe_index=2
-DEAL::Cell 4.22 has fe_index=3
-DEAL::Cell 4.23 has fe_index=3
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-DEAL::Cell 4.25 has fe_index=2
-DEAL::Cell 4.26 has fe_index=2
-DEAL::Cell 4.27 has fe_index=1
-DEAL::Cell 4.28 has fe_index=1
-DEAL::Cell 4.29 has fe_index=1
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-DEAL::Cell 4.36 has fe_index=1
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-DEAL::Cell 4.38 has fe_index=1
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-DEAL::Cell 4.77 has fe_index=2
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-DEAL::Cell 4.79 has fe_index=2
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-DEAL::Cell 4.82 has fe_index=0
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-DEAL::Cell 4.85 has fe_index=0
-DEAL::Cell 4.86 has fe_index=3
-DEAL::Cell 4.87 has fe_index=5
-DEAL::Cell 4.88 has fe_index=2
-DEAL::Cell 4.89 has fe_index=1
-DEAL::Cell 4.90 has fe_index=0
-DEAL::Cell 4.91 has fe_index=0
-DEAL::Cell 4.92 has fe_index=2
-DEAL::Cell 4.93 has fe_index=0
-DEAL::Cell 4.94 has fe_index=1
-DEAL::Cell 4.95 has fe_index=4
-DEAL::Cell 4.96 has fe_index=4
-DEAL::Cell 4.97 has fe_index=0
-DEAL::Cell 4.98 has fe_index=0
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-DEAL::Cell 4.100 has fe_index=3
-DEAL::Cell 4.101 has fe_index=4
-DEAL::Cell 4.102 has fe_index=2
-DEAL::Cell 4.103 has fe_index=4
-DEAL::Cell 4.104 has fe_index=5
-DEAL::Cell 4.105 has fe_index=3
-DEAL::Cell 4.106 has fe_index=5
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-DEAL::Cell 4.109 has fe_index=0
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-DEAL::Cell 4.119 has fe_index=5
-DEAL::Cell 4.120 has fe_index=4
-DEAL::Cell 4.121 has fe_index=3
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-DEAL::Cell 4.127 has fe_index=5
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-DEAL::Cell 4.254 has fe_index=4
-DEAL::Cell 4.255 has fe_index=5
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- 1890 1734: 0.117188
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- 1890 1740: -0.210938
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- 1777 1875: -0.0288066
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- 1910 1878: 0.216000
- 1911 1876: -0.0320000
- 1911 3842: -0.0480000
- 1911 1877: 0.216000
- 1911 1878: 0.864000
- 1912 1876: 0.0560000
- 1912 3842: 0.224000
- 1912 1877: -0.288000
- 1912 1878: 1.00800
- 1824 1875: 0.117188
- 1824 1876: 0.0390625
- 1824 1879: 1.05469
- 1824 1880: -0.210938
- 1825 1875: -0.0625000
- 1825 1876: -0.0625000
- 1825 1879: 0.562500
- 1825 1880: 0.562500
- 1826 1875: 0.0390625
- 1826 1876: 0.117188
- 1826 1879: -0.210938
- 1826 1880: 1.05469
- 1917 1876: 0.0704000
- 1917 1907: -0.0176000
- 1917 1893: 1.12640
- 1917 1894: -0.281600
- 1917 1895: 0.102400
- 1918 1876: -0.0336000
- 1918 1907: 0.0224000
- 1918 1893: 0.358400
- 1918 1894: 0.806400
- 1918 1895: -0.153600
- 1919 1876: 0.0224000
- 1919 1907: -0.0336000
- 1919 1893: -0.153600
- 1919 1894: 0.806400
- 1919 1895: 0.358400
- 1920 1876: -0.0176000
- 1920 1907: 0.0704000
- 1920 1893: 0.102400
- 1920 1894: -0.281600
- 1920 1895: 1.12640
- 1887 1905: 0.750000
- 1887 1907: 0.250000
- 1888 1905: 0.500000
- 1888 1907: 0.500000
- 1889 1905: 0.250000
- 1889 1907: 0.750000
- 2133 1906: 0.800000
- 2133 1908: 0.200000
- 2134 1906: 0.600000
- 2134 1908: 0.400000
- 2135 1906: 0.400000
- 2135 1908: 0.600000
- 2136 1906: 0.200000
- 2136 1908: 0.800000
- 1753 1905: 0.800000
- 1753 1906: 0.200000
- 1754 1905: 0.600000
- 1754 1906: 0.400000
- 1755 1905: 0.400000
- 1755 1906: 0.600000
- 1756 1905: 0.200000
- 1756 1906: 0.800000
- 1947 1907: 0.666667
- 1947 1908: 0.333333
- 1948 1907: 0.333333
- 1948 1908: 0.666667
- 1913 1907: 0.224000
- 1913 1941: 0.0560000
- 1913 1943: 1.00800
- 1913 1944: -0.288000
- 1914 1907: -0.0480000
- 1914 1941: -0.0320000
- 1914 1943: 0.864000
- 1914 1944: 0.216000
- 1915 1907: -0.0320000
- 1915 1941: -0.0480000
- 1915 1943: 0.216000
- 1915 1944: 0.864000
- 1916 1907: 0.0560000
- 1916 1941: 0.224000
- 1916 1943: -0.288000
- 1916 1944: 1.00800
- 2185 1908: 0.117188
- 2185 1942: 0.0390625
- 2185 1945: 1.05469
- 2185 1946: -0.210938
- 2186 1908: -0.0625000
- 2186 1942: -0.0625000
- 2186 1945: 0.562500
- 2186 1946: 0.562500
- 2187 1908: 0.0390625
- 2187 1942: 0.117188
- 2187 1945: -0.210938
- 2187 1946: 1.05469
- 3896 1941: 0.117188
- 3896 1942: 0.0390625
- 3896 1949: 1.05469
- 3896 1950: -0.210938
- 3897 1941: -0.0625000
- 3897 1942: -0.0625000
- 3897 1949: 0.562500
- 3897 1950: 0.562500
- 3898 1941: 0.0390625
- 3898 1942: 0.117188
- 3898 1949: -0.210938
- 3898 1950: 1.05469
- 1705 1540: 0.480000
- 1705 1955: -0.120000
- 1705 1957: 0.640000
- 1706 1540: 0.120000
- 1706 1955: -0.0800000
- 1706 1957: 0.960000
- 1707 1540: -0.0800000
- 1707 1955: 0.120000
- 1707 1957: 0.960000
- 1708 1540: -0.120000
- 1708 1955: 0.480000
- 1708 1957: 0.640000
- 1962 1541: 0.222222
- 1962 1956: -0.111111
- 1962 1958: 0.888889
- 1963 1541: -0.111111
- 1963 1956: 0.222222
- 1963 1958: 0.888889
- 1978 1955: 0.222222
- 1978 1956: -0.111111
- 1978 1960: 0.888889
- 1979 1955: -0.111111
- 1979 1956: 0.222222
- 1979 1960: 0.888889
- 1995 1543: 0.117188
- 1995 1986: 0.0390625
- 1995 1964: 1.05469
- 1995 1965: -0.210938
- 1996 1543: -0.0625000
- 1996 1986: -0.0625000
- 1996 1964: 0.562500
- 1996 1965: 0.562500
- 1997 1543: 0.0390625
- 1997 1986: 0.117188
- 1997 1964: -0.210938
- 1997 1965: 1.05469
- 1749 1955: 0.224000
- 1749 1906: 0.0560000
- 1749 1974: 1.00800
- 1749 1975: -0.288000
- 1750 1955: -0.0480000
- 1750 1906: -0.0320000
- 1750 1974: 0.864000
- 1750 1975: 0.216000
- 1751 1955: -0.0320000
- 1751 1906: -0.0480000
- 1751 1974: 0.216000
- 1751 1975: 0.864000
- 1752 1955: 0.0560000
- 1752 1906: 0.224000
- 1752 1974: -0.288000
- 1752 1975: 1.00800
- 2141 1906: 0.224000
- 2141 1987: 0.0560000
- 2141 1980: 1.00800
- 2141 1981: -0.288000
- 2142 1906: -0.0480000
- 2142 1987: -0.0320000
- 2142 1980: 0.864000
- 2142 1981: 0.216000
- 2143 1906: -0.0320000
- 2143 1987: -0.0480000
- 2143 1980: 0.216000
- 2143 1981: 0.864000
- 2144 1906: 0.0560000
- 2144 1987: 0.224000
- 2144 1980: -0.288000
- 2144 1981: 1.00800
- 1976 1956: 0.222222
- 1976 1987: -0.111111
- 1976 1989: 0.888889
- 1977 1956: -0.111111
- 1977 1987: 0.222222
- 1977 1989: 0.888889
- 2060 1986: 0.480000
- 2060 1988: -0.120000
- 2060 1990: 0.640000
- 2061 1986: 0.120000
- 2061 1988: -0.0800000
- 2061 1990: 0.960000
- 2062 1986: -0.0800000
- 2062 1988: 0.120000
- 2062 1990: 0.960000
- 2063 1986: -0.120000
- 2063 1988: 0.480000
- 2063 1990: 0.640000
- 1968 1956: 0.222222
- 1968 1986: -0.111111
- 1968 1991: 0.888889
- 1969 1956: -0.111111
- 1969 1986: 0.222222
- 1969 1991: 0.888889
- 2171 1987: 0.375000
- 2171 1988: -0.125000
- 2171 1992: 0.750000
- 2172 1987: -0.125000
- 2172 1988: 0.375000
- 2172 1992: 0.750000
- 2016 1560: 0.144033
- 2016 1994: -0.0288066
- 2016 1998: 1.15226
- 2016 1999: -0.432099
- 2016 2000: 0.164609
- 2017 1560: -0.0411523
- 2017 1994: 0.0205761
- 2017 1998: 0.658436
- 2017 1999: 0.493827
- 2017 2000: -0.131687
- 2018 1560: 0.0205761
- 2018 1994: -0.0411523
- 2018 1998: -0.131687
- 2018 1999: 0.493827
- 2018 2000: 0.658436
- 2019 1560: -0.0288066
- 2019 1994: 0.144033
- 2019 1998: 0.164609
- 2019 1999: -0.432099
- 2019 2000: 1.15226
- 2068 1986: 0.0704000
- 2068 1994: -0.0176000
- 2068 2003: 1.12640
- 2068 2004: -0.281600
- 2068 2005: 0.102400
- 2069 1986: -0.0336000
- 2069 1994: 0.0224000
- 2069 2003: 0.358400
- 2069 2004: 0.806400
- 2069 2005: -0.153600
- 2070 1986: 0.0224000
- 2070 1994: -0.0336000
- 2070 2003: -0.153600
- 2070 2004: 0.806400
- 2070 2005: 0.358400
- 2071 1986: -0.0176000
- 2071 1994: 0.0704000
- 2071 2003: 0.102400
- 2071 2004: -0.281600
- 2071 2005: 1.12640
- 2093 1994: 0.0463231
- 2093 2213: 0.00926462
- 2093 2064: 1.15808
- 2093 2065: -0.330879
- 2093 2066: 0.178166
- 2093 2067: -0.0609514
- 2094 1994: -0.0192044
- 2094 2213: 0.00960219
- 2094 2064: 0.240055
- 2094 2065: 0.960219
- 2094 2066: -0.240055
- 2094 2067: 0.0685871
- 2095 1994: 0.0117188
- 2095 2213: 0.0117188
- 2095 2064: -0.0976562
- 2095 2065: 0.585937
- 2095 2066: 0.585938
- 2095 2067: -0.0976563
- 2096 1994: 0.00960219
- 2096 2213: -0.0192044
- 2096 2064: 0.0685871
- 2096 2065: -0.240055
- 2096 2066: 0.960219
- 2096 2067: 0.240055
- 2097 1994: 0.00926462
- 2097 2213: 0.0463231
- 2097 2064: -0.0609514
- 2097 2065: 0.178166
- 2097 2066: -0.330879
- 2097 2067: 1.15808
- 2137 1987: 0.0704000
- 2137 2206: -0.0176000
- 2137 2165: 1.12640
- 2137 2166: -0.281600
- 2137 2167: 0.102400
- 2138 1987: -0.0336000
- 2138 2206: 0.0224000
- 2138 2165: 0.358400
- 2138 2166: 0.806400
- 2138 2167: -0.153600
- 2139 1987: 0.0224000
- 2139 2206: -0.0336000
- 2139 2165: -0.153600
- 2139 2166: 0.806400
- 2139 2167: 0.358400
- 2140 1987: -0.0176000
- 2140 2206: 0.0704000
- 2140 2165: 0.102400
- 2140 2166: -0.281600
- 2140 2167: 1.12640
- 2145 1908: 0.0704000
- 2145 2206: -0.0176000
- 2145 2191: 1.12640
- 2145 2192: -0.281600
- 2145 2193: 0.102400
- 2146 1908: -0.0336000
- 2146 2206: 0.0224000
- 2146 2191: 0.358400
- 2146 2192: 0.806400
- 2146 2193: -0.153600
- 2147 1908: 0.0224000
- 2147 2206: -0.0336000
- 2147 2191: -0.153600
- 2147 2192: 0.806400
- 2147 2193: 0.358400
- 2148 1908: -0.0176000
- 2148 2206: 0.0704000
- 2148 2191: 0.102400
- 2148 2192: -0.281600
- 2148 2193: 1.12640
- 4094 1942: 0.0704000
- 4094 2208: -0.0176000
- 4094 2194: 1.12640
- 4094 2195: -0.281600
- 4094 2196: 0.102400
- 4095 1942: -0.0336000
- 4095 2208: 0.0224000
- 4095 2194: 0.358400
- 4095 2195: 0.806400
- 4095 2196: -0.153600
- 4096 1942: 0.0224000
- 4096 2208: -0.0336000
- 4096 2194: -0.153600
- 4096 2195: 0.806400
- 4096 2196: 0.358400
- 4097 1942: -0.0176000
- 4097 2208: 0.0704000
- 4097 2194: 0.102400
- 4097 2195: -0.281600
- 4097 2196: 1.12640
- 2188 2206: 0.375000
- 2188 2208: -0.125000
- 2188 2189: 0.750000
- 2190 2206: -0.125000
- 2190 2208: 0.375000
- 2190 2189: 0.750000
- 2274 2207: 0.375000
- 2274 2209: -0.125000
- 2274 2210: 0.750000
- 2275 2207: -0.125000
- 2275 2209: 0.375000
- 2275 2210: 0.750000
- 2173 2206: 0.375000
- 2173 2207: -0.125000
- 2173 2174: 0.750000
- 2175 2206: -0.125000
- 2175 2207: 0.375000
- 2175 2174: 0.750000
- 4122 2208: 0.480000
- 4122 2209: -0.120000
- 4122 2211: 0.640000
- 4123 2208: 0.120000
- 4123 2209: -0.0800000
- 4123 2211: 0.960000
- 4124 2208: -0.0800000
- 4124 2209: 0.120000
- 4124 2211: 0.960000
- 4125 2208: -0.120000
- 4125 2209: 0.480000
- 4125 2211: 0.640000
- 2234 2213: 0.144033
- 2234 2214: -0.0288066
- 2234 2215: 1.15226
- 2234 2216: -0.432099
- 2234 2217: 0.164609
- 2235 2213: -0.0411523
- 2235 2214: 0.0205761
- 2235 2215: 0.658436
- 2235 2216: 0.493827
- 2235 2217: -0.131687
- 2236 2213: 0.0205761
- 2236 2214: -0.0411523
- 2236 2215: -0.131687
- 2236 2216: 0.493827
- 2236 2217: 0.658436
- 2237 2213: -0.0288066
- 2237 2214: 0.144033
- 2237 2215: 0.164609
- 2237 2216: -0.432099
- 2237 2217: 1.15226
- 2072 1988: 0.0704000
- 2072 2213: -0.0176000
- 2072 2218: 1.12640
- 2072 2219: -0.281600
- 2072 2220: 0.102400
- 2073 1988: -0.0336000
- 2073 2213: 0.0224000
- 2073 2218: 0.358400
- 2073 2219: 0.806400
- 2073 2220: -0.153600
- 2074 1988: 0.0224000
- 2074 2213: -0.0336000
- 2074 2218: -0.153600
- 2074 2219: 0.806400
- 2074 2220: 0.358400
- 2075 1988: -0.0176000
- 2075 2213: 0.0704000
- 2075 2218: 0.102400
- 2075 2219: -0.281600
- 2075 2220: 1.12640
- 2291 2214: 0.144033
- 2291 2273: -0.0288066
- 2291 2276: 1.15226
- 2291 2277: -0.432099
- 2291 2278: 0.164609
- 2292 2214: -0.0411523
- 2292 2273: 0.0205761
- 2292 2276: 0.658436
- 2292 2277: 0.493827
- 2292 2278: -0.131687
- 2293 2214: 0.0205761
- 2293 2273: -0.0411523
- 2293 2276: -0.131687
- 2293 2277: 0.493827
- 2293 2278: 0.658436
- 2294 2214: -0.0288066
- 2294 2273: 0.144033
- 2294 2276: 0.164609
- 2294 2277: -0.432099
- 2294 2278: 1.15226
- 2334 2349: 0.375000
- 2334 2351: -0.125000
- 2334 2335: 0.750000
- 2336 2349: -0.125000
- 2336 2351: 0.375000
- 2336 2335: 0.750000
- 2407 2350: 0.555556
- 2407 2469: -0.111111
- 2407 2352: 0.555556
- 2408 2350: 0.222222
- 2408 2469: -0.111111
- 2408 2352: 0.888889
- 2409 2350: -0.111111
- 2409 2469: 0.222222
- 2409 2352: 0.888889
- 2410 2350: -0.111111
- 2410 2469: 0.555556
- 2410 2352: 0.555556
- 758 2349: 0.555556
- 758 2350: -0.111111
- 758 760: 0.555556
- 759 2349: 0.222222
- 759 2350: -0.111111
- 759 760: 0.888889
- 761 2349: -0.111111
- 761 2350: 0.222222
- 761 760: 0.888889
- 762 2349: -0.111111
- 762 2350: 0.555556
- 762 760: 0.555556
- 2383 2351: 0.480000
- 2383 2469: -0.120000
- 2383 2353: 0.640000
- 2384 2351: 0.120000
- 2384 2469: -0.0800000
- 2384 2353: 0.960000
- 2385 2351: -0.0800000
- 2385 2469: 0.120000
- 2385 2353: 0.960000
- 2386 2351: -0.120000
- 2386 2469: 0.480000
- 2386 2353: 0.640000
- 2375 2351: 0.0704000
- 2375 2356: -0.0176000
- 2375 2360: 1.12640
- 2375 2361: -0.281600
- 2375 2362: 0.102400
- 2376 2351: -0.0336000
- 2376 2356: 0.0224000
- 2376 2360: 0.358400
- 2376 2361: 0.806400
- 2376 2362: -0.153600
- 2377 2351: 0.0224000
- 2377 2356: -0.0336000
- 2377 2360: -0.153600
- 2377 2361: 0.806400
- 2377 2362: 0.358400
- 2378 2351: -0.0176000
- 2378 2356: 0.0704000
- 2378 2360: 0.102400
- 2378 2361: -0.281600
- 2378 2362: 1.12640
- 2526 2355: 0.0704000
- 2526 2356: -0.0176000
- 2526 2363: 1.12640
- 2526 2364: -0.281600
- 2526 2365: 0.102400
- 2527 2355: -0.0336000
- 2527 2356: 0.0224000
- 2527 2363: 0.358400
- 2527 2364: 0.806400
- 2527 2365: -0.153600
- 2528 2355: 0.0224000
- 2528 2356: -0.0336000
- 2528 2363: -0.153600
- 2528 2364: 0.806400
- 2528 2365: 0.358400
- 2529 2355: -0.0176000
- 2529 2356: 0.0704000
- 2529 2363: 0.102400
- 2529 2364: -0.281600
- 2529 2365: 1.12640
- 2560 2356: 0.0463231
- 2560 2471: 0.00926462
- 2560 2387: 1.15808
- 2560 2388: -0.330879
- 2560 2389: 0.178166
- 2560 2390: -0.0609514
- 2561 2356: -0.0192044
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- 2561 2388: 0.960219
- 2561 2389: -0.240055
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- 2562 2356: 0.0117188
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- 2562 2387: -0.0976562
- 2562 2388: 0.585937
- 2562 2389: 0.585938
- 2562 2390: -0.0976563
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- 2563 2390: 0.240055
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- 2564 2389: -0.330879
- 2564 2390: 1.15808
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- 2411 2449: 1.15226
- 2411 2413: -0.432099
- 2411 2450: 0.164609
- 2412 809: -0.0411523
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- 2412 2449: 0.658436
- 2412 2413: 0.493827
- 2412 2450: -0.131687
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- 2415 2413: -0.432099
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- 2483 2458: -0.432099
- 2483 2459: 0.164609
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- 2380 2471: 0.400000
- 2381 2469: 0.400000
- 2381 2471: 0.600000
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- 2473 2470: 0.833333
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- 2474 2470: 0.666667
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- 2475 2472: 0.500000
- 2476 2470: 0.333333
- 2476 2472: 0.666667
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- 5107 5073: 0.00926462
- 5107 5078: 1.15808
- 5107 5079: -0.330879
- 5107 5080: 0.178166
- 5107 5081: -0.0609514
- 5108 5071: -0.0192044
- 5108 5073: 0.00960219
- 5108 5078: 0.240055
- 5108 5079: 0.960219
- 5108 5080: -0.240055
- 5108 5081: 0.0685871
- 5109 5071: 0.0117188
- 5109 5073: 0.0117188
- 5109 5078: -0.0976562
- 5109 5079: 0.585937
- 5109 5080: 0.585938
- 5109 5081: -0.0976563
- 5110 5071: 0.00960219
- 5110 5073: -0.0192044
- 5110 5078: 0.0685871
- 5110 5079: -0.240055
- 5110 5080: 0.960219
- 5110 5081: 0.240055
- 5111 5071: 0.00926462
- 5111 5073: 0.0463231
- 5111 5078: -0.0609514
- 5111 5079: 0.178166
- 5111 5080: -0.330879
- 5111 5081: 1.15808
-DEAL:cg::Starting value 0.100309
-DEAL:cg::Convergence step 629 value 9.83139e-07
-0.000e+00 0.000e+00 0.000e+00 2.504e-02 0.000e+00 1.390e-02 0.000e+00 1.390e-02 7.998e-03 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 9.466e-03 1.835e-02 2.668e-02 3.451e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 6.759e-03 7.524e-03 8.222e-03 8.867e-03 1.299e-02 1.449e-02 1.587e-02 1.715e-02 1.873e-02 2.094e-02 2.300e-02 2.491e-02 2.402e-02 2.693e-02 2.965e-02 3.217e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 3.422e-02 0.000e+00 0.000e+00 0.000e+00 1.175e-02 2.259e-02 3.262e-02 8.614e-03 1.640e-02 2.345e-02 9.764e-03 1.866e-02 2.678e-02 1.080e-02 2.072e-02 2.984e-02 4.185e-02 4.190e-02 7.269e-02 5.841e-02 3.421e-02 5.845e-02 4.731e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.868e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 8.320e-03 8.688e-03 9.036e-03 9.360e-03 9.654e-03 1.623e-02 1.696e-02 1.766e-02 1.831e-02 1.892e-02 2.374e-02 2.485e-02 2.589e-02 2.688e-02 2.781e-02 3.089e-02 3.235e-02 3.374e-02 3.507e-02 3.634e-02 3.768e-02 3.949e-02 4.122e-02 4.287e-02 4.449e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 3.097e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 4.457e-02 4.712e-02 4.952e-02 5.179e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 5.199e-02 5.500e-02 5.780e-02 6.040e-02 5.900e-02 6.247e-02 6.568e-02 6.859e-02 6.564e-02 6.956e-02 7.321e-02 7.656e-02 7.192e-02 7.630e-02 8.042e-02 8.431e-02 5.430e-02 6.354e-02 9.626e-02 1.133e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 4.840e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.261e-02 2.431e-02 3.518e-02 1.340e-02 2.589e-02 3.754e-02 1.412e-02 2.734e-02 3.972e-02 5.400e-02 9.571e-02 8.503e-02 7.610e-02 6.799e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.950e-02 3.742e-02 0.000e+00 0.000e+00 2.051e-02 3.951e-02 2.124e-02 4.132e-02 5.852e-02 1.048e-01 0.000e+00 8.311e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 8.110e-02 8.872e-02 1.073e-01 1.179e-01 9.070e-02 9.946e-02 9.940e-02 1.091e-01 1.276e-01 1.516e-01 1.128e-01 1.334e-01 0.000e+00 1.405e-01 1.239e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.335e-01 0.000e+00 0.000e+00 1.050e-01 1.110e-01 1.166e-01 1.220e-01 1.272e-01 1.083e-01 1.145e-01 1.203e-01 1.259e-01 1.313e-01 1.115e-01 1.178e-01 1.239e-01 1.297e-01 1.352e-01 1.145e-01 1.210e-01 1.272e-01 1.332e-01 1.389e-01 1.174e-01 1.241e-01 1.305e-01 1.366e-01 1.425e-01 1.330e-01 1.381e-01 1.428e-01 1.474e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.582e-01 1.644e-01 1.703e-01 1.759e-01 1.386e-01 1.439e-01 1.490e-01 1.537e-01 1.440e-01 1.495e-01 1.548e-01 1.598e-01 1.490e-01 1.548e-01 1.603e-01 1.655e-01 1.537e-01 1.598e-01 1.655e-01 1.708e-01 0.000e+00 0.000e+00 6.939e-02 0.000e+00 7.407e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 8.148e-02 9.310e-02 1.042e-01 1.148e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 7.551e-02 7.719e-02 7.873e-02 8.016e-02 8.595e-02 8.803e-02 8.988e-02 9.156e-02 9.615e-02 9.848e-02 1.006e-01 1.025e-01 1.061e-01 1.085e-01 1.108e-01 1.129e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 8.270e-02 8.382e-02 8.488e-02 8.587e-02 9.452e-02 9.582e-02 9.703e-02 9.811e-02 1.058e-01 1.073e-01 1.087e-01 1.099e-01 1.166e-01 1.183e-01 1.198e-01 1.212e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.691e-02 0.000e+00 5.220e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 7.484e-02 0.000e+00 0.000e+00 1.286e-02 1.316e-02 1.336e-02 1.349e-02 1.359e-02 2.548e-02 2.599e-02 2.633e-02 2.658e-02 2.677e-02 3.793e-02 3.854e-02 3.897e-02 3.930e-02 3.955e-02 5.022e-02 5.082e-02 5.128e-02 5.165e-02 5.195e-02 6.230e-02 6.279e-02 6.325e-02 6.364e-02 6.397e-02 0.000e+00 0.000e+00 7.595e-02 7.686e-02 2.727e-02 5.286e-02 0.000e+00 0.000e+00 7.644e-02 7.675e-02 2.711e-02 2.723e-02 5.257e-02 5.279e-02 8.980e-02 1.051e-01 1.196e-01 9.273e-02 1.087e-01 1.238e-01 7.413e-02 7.544e-02 0.000e+00 1.361e-01 0.000e+00 9.067e-02 9.144e-02 9.214e-02 1.062e-01 1.072e-01 1.080e-01 1.209e-01 1.220e-01 1.230e-01 9.385e-02 1.100e-01 1.253e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.392e-01 0.000e+00 9.320e-02 9.354e-02 9.376e-02 1.092e-01 1.096e-01 1.099e-01 1.244e-01 1.248e-01 1.252e-01 1.250e-01 0.000e+00 0.000e+00 1.409e-01 1.555e-01 1.173e-01 1.214e-01 1.581e-01 1.639e-01 1.321e-01 1.367e-01 1.456e-01 1.509e-01 0.000e+00 0.000e+00 1.282e-01 1.309e-01 0.000e+00 0.000e+00 1.445e-01 1.477e-01 1.596e-01 1.632e-01 1.811e-01 1.624e-01 1.722e-01 0.000e+00 0.000e+00 1.892e-01 1.965e-01 1.694e-01 1.758e-01 1.798e-01 1.866e-01 1.691e-01 1.809e-01 1.871e-01 2.005e-01 1.756e-01 0.000e+00 1.946e-01 1.333e-01 1.381e-01 1.585e-01 1.644e-01 1.848e-01 1.620e-01 0.000e+00 0.000e+00 1.658e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.228e-01 0.000e+00 0.000e+00 1.892e-01 1.906e-01 1.918e-01 1.930e-01 1.939e-01 1.958e-01 1.973e-01 1.986e-01 1.997e-01 2.005e-01 2.022e-01 2.037e-01 2.050e-01 2.061e-01 2.070e-01 2.083e-01 2.099e-01 2.112e-01 2.124e-01 2.134e-01 2.142e-01 2.157e-01 2.172e-01 2.185e-01 2.196e-01 1.882e-01 1.908e-01 2.270e-01 2.299e-01 0.000e+00 6.366e-02 0.000e+00 7.009e-02 1.133e-01 1.256e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 7.143e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 3.850e-02 0.000e+00 0.000e+00 1.223e-02 2.422e-02 3.604e-02 4.769e-02 5.910e-02 1.257e-02 2.481e-02 3.676e-02 4.843e-02 5.976e-02 1.281e-02 2.523e-02 3.731e-02 4.905e-02 6.043e-02 1.298e-02 2.556e-02 3.777e-02 4.960e-02 6.106e-02 1.312e-02 2.584e-02 3.815e-02 5.008e-02 6.163e-02 7.343e-02 7.029e-02 7.247e-02 0.000e+00 1.295e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 8.958e-02 1.049e-01 1.195e-01 8.568e-02 1.002e-01 1.142e-01 8.711e-02 1.020e-01 1.161e-01 8.842e-02 1.036e-01 1.179e-01 1.516e-01 1.691e-01 0.000e+00 1.611e-01 1.485e-01 1.416e-01 2.029e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.861e-01 1.907e-01 1.951e-01 1.991e-01 1.766e-01 1.837e-01 1.905e-01 1.969e-01 1.624e-01 1.688e-01 1.749e-01 1.807e-01 1.663e-01 1.729e-01 1.792e-01 1.851e-01 1.700e-01 1.768e-01 1.832e-01 1.893e-01 1.734e-01 1.804e-01 1.870e-01 1.932e-01 1.333e-01 1.809e-01 1.756e-01 1.585e-01 1.540e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.064e-01 2.097e-01 2.126e-01 2.153e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.795e-01 1.868e-01 1.937e-01 2.003e-01 1.822e-01 1.897e-01 1.967e-01 2.034e-01 1.847e-01 1.923e-01 1.995e-01 2.062e-01 1.870e-01 1.947e-01 2.020e-01 2.088e-01 0.000e+00 0.000e+00 7.600e-02 0.000e+00 0.000e+00 0.000e+00 7.423e-02 7.494e-02 7.553e-02 1.971e-02 5.638e-02 2.040e-02 3.984e-02 5.837e-02 1.994e-02 3.893e-02 5.702e-02 2.012e-02 3.930e-02 5.756e-02 2.027e-02 3.960e-02 5.801e-02 0.000e+00 0.000e+00 0.000e+00 9.276e-02 1.087e-01 1.238e-01 9.059e-02 1.061e-01 1.208e-01 9.145e-02 1.071e-01 1.220e-01 9.218e-02 1.080e-01 1.230e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 7.637e-02 7.663e-02 7.679e-02 2.061e-02 4.028e-02 5.902e-02 2.049e-02 4.003e-02 5.865e-02 2.056e-02 4.017e-02 5.885e-02 2.060e-02 4.025e-02 5.897e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.390e-01 0.000e+00 1.395e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.099e-01 0.000e+00 0.000e+00 8.757e-02 9.850e-02 1.091e-01 1.193e-01 1.291e-01 8.781e-02 9.877e-02 1.094e-01 1.196e-01 1.295e-01 8.800e-02 9.899e-02 1.096e-01 1.199e-01 1.297e-01 8.813e-02 9.914e-02 1.098e-01 1.200e-01 1.299e-01 8.822e-02 9.923e-02 1.099e-01 1.202e-01 1.301e-01 1.381e-01 1.352e-01 1.368e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.560e-01 1.725e-01 1.527e-01 1.688e-01 1.545e-01 1.709e-01 2.178e-01 1.878e-01 2.265e-01 1.849e-01 2.229e-01 2.006e-01 2.084e-01 2.052e-01 1.900e-01 1.890e-01 1.898e-01 1.577e-01 1.745e-01 1.570e-01 1.736e-01 1.576e-01 1.743e-01 2.293e-01 2.281e-01 2.290e-01 0.000e+00 0.000e+00 2.043e-01 2.174e-01 2.032e-01 2.162e-01 2.040e-01 2.171e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.077e-01 2.122e-01 2.165e-01 2.206e-01 2.245e-01 1.895e-01 1.936e-01 1.974e-01 2.010e-01 2.044e-01 1.936e-01 1.977e-01 2.016e-01 2.053e-01 2.087e-01 1.974e-01 2.016e-01 2.056e-01 2.094e-01 2.128e-01 2.010e-01 2.053e-01 2.094e-01 2.133e-01 2.169e-01 2.044e-01 2.089e-01 2.131e-01 2.170e-01 2.208e-01 2.034e-01 2.183e-01 2.285e-01 2.458e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.279e-01 0.000e+00 2.371e-01 0.000e+00 2.107e-01 2.153e-01 2.197e-01 2.238e-01 2.278e-01 2.135e-01 2.182e-01 2.227e-01 2.269e-01 2.309e-01 2.162e-01 2.209e-01 2.255e-01 2.297e-01 2.338e-01 2.186e-01 2.235e-01 2.280e-01 2.324e-01 2.365e-01 2.209e-01 2.258e-01 2.304e-01 2.348e-01 2.390e-01 2.321e-01 2.358e-01 2.392e-01 2.424e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.362e-01 2.399e-01 2.434e-01 2.468e-01 2.400e-01 2.439e-01 2.475e-01 2.508e-01 2.435e-01 2.475e-01 2.512e-01 2.545e-01 2.468e-01 2.508e-01 2.545e-01 2.579e-01 2.554e-01 0.000e+00 2.421e-01 2.511e-01 2.381e-01 0.000e+00 0.000e+00 2.402e-01 2.500e-01 0.000e+00 0.000e+00 2.572e-01 2.583e-01 2.389e-01 2.399e-01 2.485e-01 2.496e-01 2.642e-01 2.753e-01 2.525e-01 2.588e-01 2.629e-01 2.695e-01 0.000e+00 0.000e+00 2.687e-01 2.724e-01 2.568e-01 2.602e-01 2.632e-01 2.668e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.769e-01 2.780e-01 2.787e-01 2.626e-01 2.636e-01 2.642e-01 2.679e-01 2.689e-01 2.694e-01 2.726e-01 2.737e-01 2.743e-01 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+++ /dev/null
-
-DEAL::Number of active cells: 256
-DEAL::Total number of cells: 341
-DEAL::Cell 4.0 has fe_index=1
-DEAL::Cell 4.1 has fe_index=4
-DEAL::Cell 4.2 has fe_index=3
-DEAL::Cell 4.3 has fe_index=1
-DEAL::Cell 4.4 has fe_index=5
-DEAL::Cell 4.5 has fe_index=1
-DEAL::Cell 4.6 has fe_index=4
-DEAL::Cell 4.7 has fe_index=0
-DEAL::Cell 4.8 has fe_index=3
-DEAL::Cell 4.9 has fe_index=1
-DEAL::Cell 4.10 has fe_index=2
-DEAL::Cell 4.11 has fe_index=1
-DEAL::Cell 4.12 has fe_index=2
-DEAL::Cell 4.13 has fe_index=1
-DEAL::Cell 4.14 has fe_index=5
-DEAL::Cell 4.15 has fe_index=4
-DEAL::Cell 4.16 has fe_index=0
-DEAL::Cell 4.17 has fe_index=0
-DEAL::Cell 4.18 has fe_index=4
-DEAL::Cell 4.19 has fe_index=4
-DEAL::Cell 4.20 has fe_index=5
-DEAL::Cell 4.21 has fe_index=2
-DEAL::Cell 4.22 has fe_index=3
-DEAL::Cell 4.23 has fe_index=3
-DEAL::Cell 4.24 has fe_index=2
-DEAL::Cell 4.25 has fe_index=2
-DEAL::Cell 4.26 has fe_index=2
-DEAL::Cell 4.27 has fe_index=1
-DEAL::Cell 4.28 has fe_index=1
-DEAL::Cell 4.29 has fe_index=1
-DEAL::Cell 4.30 has fe_index=5
-DEAL::Cell 4.31 has fe_index=0
-DEAL::Cell 4.32 has fe_index=0
-DEAL::Cell 4.33 has fe_index=0
-DEAL::Cell 4.34 has fe_index=5
-DEAL::Cell 4.35 has fe_index=3
-DEAL::Cell 4.36 has fe_index=1
-DEAL::Cell 4.37 has fe_index=4
-DEAL::Cell 4.38 has fe_index=1
-DEAL::Cell 4.39 has fe_index=4
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- 1781 1637: -0.0288066
- 1781 1875: 0.144033
- 1781 1817: 0.164609
- 1781 1779: -0.432099
- 1781 1818: 1.15226
- 1653 1637: 0.144033
- 1653 1734: -0.0288066
- 1653 1822: 1.15226
- 1653 1655: -0.432099
- 1653 1823: 0.164609
- 1654 1637: -0.0411523
- 1654 1734: 0.0205761
- 1654 1822: 0.658436
- 1654 1655: 0.493827
- 1654 1823: -0.131687
- 1656 1637: 0.0205761
- 1656 1734: -0.0411523
- 1656 1822: -0.131687
- 1656 1655: 0.493827
- 1656 1823: 0.658436
- 1657 1637: -0.0288066
- 1657 1734: 0.144033
- 1657 1822: 0.164609
- 1657 1655: -0.432099
- 1657 1823: 1.15226
- 1840 1875: 0.312500
- 1840 3841: 0.0625000
- 1840 1841: 0.937500
- 1840 1843: -0.312500
- 1842 1875: -0.0625000
- 1842 3841: -0.0625000
- 1842 1841: 0.562500
- 1842 1843: 0.562500
- 1844 1875: 0.0625000
- 1844 3841: 0.312500
- 1844 1841: -0.312500
- 1844 1843: 0.937500
- 1909 1876: 0.224000
- 1909 3842: 0.0560000
- 1909 1877: 1.00800
- 1909 1878: -0.288000
- 1910 1876: -0.0480000
- 1910 3842: -0.0320000
- 1910 1877: 0.864000
- 1910 1878: 0.216000
- 1911 1876: -0.0320000
- 1911 3842: -0.0480000
- 1911 1877: 0.216000
- 1911 1878: 0.864000
- 1912 1876: 0.0560000
- 1912 3842: 0.224000
- 1912 1877: -0.288000
- 1912 1878: 1.00800
- 1824 1875: 0.117188
- 1824 1876: 0.0390625
- 1824 1879: 1.05469
- 1824 1880: -0.210938
- 1825 1875: -0.0625000
- 1825 1876: -0.0625000
- 1825 1879: 0.562500
- 1825 1880: 0.562500
- 1826 1875: 0.0390625
- 1826 1876: 0.117188
- 1826 1879: -0.210938
- 1826 1880: 1.05469
- 1917 1876: 0.0704000
- 1917 1907: -0.0176000
- 1917 1893: 1.12640
- 1917 1894: -0.281600
- 1917 1895: 0.102400
- 1918 1876: -0.0336000
- 1918 1907: 0.0224000
- 1918 1893: 0.358400
- 1918 1894: 0.806400
- 1918 1895: -0.153600
- 1919 1876: 0.0224000
- 1919 1907: -0.0336000
- 1919 1893: -0.153600
- 1919 1894: 0.806400
- 1919 1895: 0.358400
- 1920 1876: -0.0176000
- 1920 1907: 0.0704000
- 1920 1893: 0.102400
- 1920 1894: -0.281600
- 1920 1895: 1.12640
- 1887 1905: 0.750000
- 1887 1907: 0.250000
- 1888 1905: 0.500000
- 1888 1907: 0.500000
- 1889 1905: 0.250000
- 1889 1907: 0.750000
- 2133 1906: 0.800000
- 2133 1908: 0.200000
- 2134 1906: 0.600000
- 2134 1908: 0.400000
- 2135 1906: 0.400000
- 2135 1908: 0.600000
- 2136 1906: 0.200000
- 2136 1908: 0.800000
- 1753 1905: 0.800000
- 1753 1906: 0.200000
- 1754 1905: 0.600000
- 1754 1906: 0.400000
- 1755 1905: 0.400000
- 1755 1906: 0.600000
- 1756 1905: 0.200000
- 1756 1906: 0.800000
- 1947 1907: 0.666667
- 1947 1908: 0.333333
- 1948 1907: 0.333333
- 1948 1908: 0.666667
- 1913 1907: 0.224000
- 1913 1941: 0.0560000
- 1913 1943: 1.00800
- 1913 1944: -0.288000
- 1914 1907: -0.0480000
- 1914 1941: -0.0320000
- 1914 1943: 0.864000
- 1914 1944: 0.216000
- 1915 1907: -0.0320000
- 1915 1941: -0.0480000
- 1915 1943: 0.216000
- 1915 1944: 0.864000
- 1916 1907: 0.0560000
- 1916 1941: 0.224000
- 1916 1943: -0.288000
- 1916 1944: 1.00800
- 2185 1908: 0.117188
- 2185 1942: 0.0390625
- 2185 1945: 1.05469
- 2185 1946: -0.210938
- 2186 1908: -0.0625000
- 2186 1942: -0.0625000
- 2186 1945: 0.562500
- 2186 1946: 0.562500
- 2187 1908: 0.0390625
- 2187 1942: 0.117188
- 2187 1945: -0.210938
- 2187 1946: 1.05469
- 3896 1941: 0.117188
- 3896 1942: 0.0390625
- 3896 1949: 1.05469
- 3896 1950: -0.210938
- 3897 1941: -0.0625000
- 3897 1942: -0.0625000
- 3897 1949: 0.562500
- 3897 1950: 0.562500
- 3898 1941: 0.0390625
- 3898 1942: 0.117188
- 3898 1949: -0.210938
- 3898 1950: 1.05469
- 1705 1540: 0.480000
- 1705 1955: -0.120000
- 1705 1957: 0.640000
- 1706 1540: 0.120000
- 1706 1955: -0.0800000
- 1706 1957: 0.960000
- 1707 1540: -0.0800000
- 1707 1955: 0.120000
- 1707 1957: 0.960000
- 1708 1540: -0.120000
- 1708 1955: 0.480000
- 1708 1957: 0.640000
- 1962 1541: 0.222222
- 1962 1956: -0.111111
- 1962 1958: 0.888889
- 1963 1541: -0.111111
- 1963 1956: 0.222222
- 1963 1958: 0.888889
- 1978 1955: 0.222222
- 1978 1956: -0.111111
- 1978 1960: 0.888889
- 1979 1955: -0.111111
- 1979 1956: 0.222222
- 1979 1960: 0.888889
- 1995 1543: 0.117188
- 1995 1986: 0.0390625
- 1995 1964: 1.05469
- 1995 1965: -0.210938
- 1996 1543: -0.0625000
- 1996 1986: -0.0625000
- 1996 1964: 0.562500
- 1996 1965: 0.562500
- 1997 1543: 0.0390625
- 1997 1986: 0.117188
- 1997 1964: -0.210938
- 1997 1965: 1.05469
- 1749 1955: 0.224000
- 1749 1906: 0.0560000
- 1749 1974: 1.00800
- 1749 1975: -0.288000
- 1750 1955: -0.0480000
- 1750 1906: -0.0320000
- 1750 1974: 0.864000
- 1750 1975: 0.216000
- 1751 1955: -0.0320000
- 1751 1906: -0.0480000
- 1751 1974: 0.216000
- 1751 1975: 0.864000
- 1752 1955: 0.0560000
- 1752 1906: 0.224000
- 1752 1974: -0.288000
- 1752 1975: 1.00800
- 2141 1906: 0.224000
- 2141 1987: 0.0560000
- 2141 1980: 1.00800
- 2141 1981: -0.288000
- 2142 1906: -0.0480000
- 2142 1987: -0.0320000
- 2142 1980: 0.864000
- 2142 1981: 0.216000
- 2143 1906: -0.0320000
- 2143 1987: -0.0480000
- 2143 1980: 0.216000
- 2143 1981: 0.864000
- 2144 1906: 0.0560000
- 2144 1987: 0.224000
- 2144 1980: -0.288000
- 2144 1981: 1.00800
- 1976 1956: 0.222222
- 1976 1987: -0.111111
- 1976 1989: 0.888889
- 1977 1956: -0.111111
- 1977 1987: 0.222222
- 1977 1989: 0.888889
- 2060 1986: 0.480000
- 2060 1988: -0.120000
- 2060 1990: 0.640000
- 2061 1986: 0.120000
- 2061 1988: -0.0800000
- 2061 1990: 0.960000
- 2062 1986: -0.0800000
- 2062 1988: 0.120000
- 2062 1990: 0.960000
- 2063 1986: -0.120000
- 2063 1988: 0.480000
- 2063 1990: 0.640000
- 1968 1956: 0.222222
- 1968 1986: -0.111111
- 1968 1991: 0.888889
- 1969 1956: -0.111111
- 1969 1986: 0.222222
- 1969 1991: 0.888889
- 2171 1987: 0.375000
- 2171 1988: -0.125000
- 2171 1992: 0.750000
- 2172 1987: -0.125000
- 2172 1988: 0.375000
- 2172 1992: 0.750000
- 2016 1560: 0.144033
- 2016 1994: -0.0288066
- 2016 1998: 1.15226
- 2016 1999: -0.432099
- 2016 2000: 0.164609
- 2017 1560: -0.0411523
- 2017 1994: 0.0205761
- 2017 1998: 0.658436
- 2017 1999: 0.493827
- 2017 2000: -0.131687
- 2018 1560: 0.0205761
- 2018 1994: -0.0411523
- 2018 1998: -0.131687
- 2018 1999: 0.493827
- 2018 2000: 0.658436
- 2019 1560: -0.0288066
- 2019 1994: 0.144033
- 2019 1998: 0.164609
- 2019 1999: -0.432099
- 2019 2000: 1.15226
- 2068 1986: 0.0704000
- 2068 1994: -0.0176000
- 2068 2003: 1.12640
- 2068 2004: -0.281600
- 2068 2005: 0.102400
- 2069 1986: -0.0336000
- 2069 1994: 0.0224000
- 2069 2003: 0.358400
- 2069 2004: 0.806400
- 2069 2005: -0.153600
- 2070 1986: 0.0224000
- 2070 1994: -0.0336000
- 2070 2003: -0.153600
- 2070 2004: 0.806400
- 2070 2005: 0.358400
- 2071 1986: -0.0176000
- 2071 1994: 0.0704000
- 2071 2003: 0.102400
- 2071 2004: -0.281600
- 2071 2005: 1.12640
- 2093 1994: 0.0463231
- 2093 2213: 0.00926462
- 2093 2064: 1.15808
- 2093 2065: -0.330879
- 2093 2066: 0.178166
- 2093 2067: -0.0609514
- 2094 1994: -0.0192044
- 2094 2213: 0.00960219
- 2094 2064: 0.240055
- 2094 2065: 0.960219
- 2094 2066: -0.240055
- 2094 2067: 0.0685871
- 2095 1994: 0.0117188
- 2095 2213: 0.0117188
- 2095 2064: -0.0976562
- 2095 2065: 0.585937
- 2095 2066: 0.585938
- 2095 2067: -0.0976563
- 2096 1994: 0.00960219
- 2096 2213: -0.0192044
- 2096 2064: 0.0685871
- 2096 2065: -0.240055
- 2096 2066: 0.960219
- 2096 2067: 0.240055
- 2097 1994: 0.00926462
- 2097 2213: 0.0463231
- 2097 2064: -0.0609514
- 2097 2065: 0.178166
- 2097 2066: -0.330879
- 2097 2067: 1.15808
- 2137 1987: 0.0704000
- 2137 2206: -0.0176000
- 2137 2165: 1.12640
- 2137 2166: -0.281600
- 2137 2167: 0.102400
- 2138 1987: -0.0336000
- 2138 2206: 0.0224000
- 2138 2165: 0.358400
- 2138 2166: 0.806400
- 2138 2167: -0.153600
- 2139 1987: 0.0224000
- 2139 2206: -0.0336000
- 2139 2165: -0.153600
- 2139 2166: 0.806400
- 2139 2167: 0.358400
- 2140 1987: -0.0176000
- 2140 2206: 0.0704000
- 2140 2165: 0.102400
- 2140 2166: -0.281600
- 2140 2167: 1.12640
- 2145 1908: 0.0704000
- 2145 2206: -0.0176000
- 2145 2191: 1.12640
- 2145 2192: -0.281600
- 2145 2193: 0.102400
- 2146 1908: -0.0336000
- 2146 2206: 0.0224000
- 2146 2191: 0.358400
- 2146 2192: 0.806400
- 2146 2193: -0.153600
- 2147 1908: 0.0224000
- 2147 2206: -0.0336000
- 2147 2191: -0.153600
- 2147 2192: 0.806400
- 2147 2193: 0.358400
- 2148 1908: -0.0176000
- 2148 2206: 0.0704000
- 2148 2191: 0.102400
- 2148 2192: -0.281600
- 2148 2193: 1.12640
- 4094 1942: 0.0704000
- 4094 2208: -0.0176000
- 4094 2194: 1.12640
- 4094 2195: -0.281600
- 4094 2196: 0.102400
- 4095 1942: -0.0336000
- 4095 2208: 0.0224000
- 4095 2194: 0.358400
- 4095 2195: 0.806400
- 4095 2196: -0.153600
- 4096 1942: 0.0224000
- 4096 2208: -0.0336000
- 4096 2194: -0.153600
- 4096 2195: 0.806400
- 4096 2196: 0.358400
- 4097 1942: -0.0176000
- 4097 2208: 0.0704000
- 4097 2194: 0.102400
- 4097 2195: -0.281600
- 4097 2196: 1.12640
- 2188 2206: 0.375000
- 2188 2208: -0.125000
- 2188 2189: 0.750000
- 2190 2206: -0.125000
- 2190 2208: 0.375000
- 2190 2189: 0.750000
- 2274 2207: 0.375000
- 2274 2209: -0.125000
- 2274 2210: 0.750000
- 2275 2207: -0.125000
- 2275 2209: 0.375000
- 2275 2210: 0.750000
- 2173 2206: 0.375000
- 2173 2207: -0.125000
- 2173 2174: 0.750000
- 2175 2206: -0.125000
- 2175 2207: 0.375000
- 2175 2174: 0.750000
- 4122 2208: 0.480000
- 4122 2209: -0.120000
- 4122 2211: 0.640000
- 4123 2208: 0.120000
- 4123 2209: -0.0800000
- 4123 2211: 0.960000
- 4124 2208: -0.0800000
- 4124 2209: 0.120000
- 4124 2211: 0.960000
- 4125 2208: -0.120000
- 4125 2209: 0.480000
- 4125 2211: 0.640000
- 2234 2213: 0.144033
- 2234 2214: -0.0288066
- 2234 2215: 1.15226
- 2234 2216: -0.432099
- 2234 2217: 0.164609
- 2235 2213: -0.0411523
- 2235 2214: 0.0205761
- 2235 2215: 0.658436
- 2235 2216: 0.493827
- 2235 2217: -0.131687
- 2236 2213: 0.0205761
- 2236 2214: -0.0411523
- 2236 2215: -0.131687
- 2236 2216: 0.493827
- 2236 2217: 0.658436
- 2237 2213: -0.0288066
- 2237 2214: 0.144033
- 2237 2215: 0.164609
- 2237 2216: -0.432099
- 2237 2217: 1.15226
- 2072 1988: 0.0704000
- 2072 2213: -0.0176000
- 2072 2218: 1.12640
- 2072 2219: -0.281600
- 2072 2220: 0.102400
- 2073 1988: -0.0336000
- 2073 2213: 0.0224000
- 2073 2218: 0.358400
- 2073 2219: 0.806400
- 2073 2220: -0.153600
- 2074 1988: 0.0224000
- 2074 2213: -0.0336000
- 2074 2218: -0.153600
- 2074 2219: 0.806400
- 2074 2220: 0.358400
- 2075 1988: -0.0176000
- 2075 2213: 0.0704000
- 2075 2218: 0.102400
- 2075 2219: -0.281600
- 2075 2220: 1.12640
- 2291 2214: 0.144033
- 2291 2273: -0.0288066
- 2291 2276: 1.15226
- 2291 2277: -0.432099
- 2291 2278: 0.164609
- 2292 2214: -0.0411523
- 2292 2273: 0.0205761
- 2292 2276: 0.658436
- 2292 2277: 0.493827
- 2292 2278: -0.131687
- 2293 2214: 0.0205761
- 2293 2273: -0.0411523
- 2293 2276: -0.131687
- 2293 2277: 0.493827
- 2293 2278: 0.658436
- 2294 2214: -0.0288066
- 2294 2273: 0.144033
- 2294 2276: 0.164609
- 2294 2277: -0.432099
- 2294 2278: 1.15226
- 2334 2349: 0.375000
- 2334 2351: -0.125000
- 2334 2335: 0.750000
- 2336 2349: -0.125000
- 2336 2351: 0.375000
- 2336 2335: 0.750000
- 2407 2350: 0.555556
- 2407 2469: -0.111111
- 2407 2352: 0.555556
- 2408 2350: 0.222222
- 2408 2469: -0.111111
- 2408 2352: 0.888889
- 2409 2350: -0.111111
- 2409 2469: 0.222222
- 2409 2352: 0.888889
- 2410 2350: -0.111111
- 2410 2469: 0.555556
- 2410 2352: 0.555556
- 758 2349: 0.555556
- 758 2350: -0.111111
- 758 760: 0.555556
- 759 2349: 0.222222
- 759 2350: -0.111111
- 759 760: 0.888889
- 761 2349: -0.111111
- 761 2350: 0.222222
- 761 760: 0.888889
- 762 2349: -0.111111
- 762 2350: 0.555556
- 762 760: 0.555556
- 2383 2351: 0.480000
- 2383 2469: -0.120000
- 2383 2353: 0.640000
- 2384 2351: 0.120000
- 2384 2469: -0.0800000
- 2384 2353: 0.960000
- 2385 2351: -0.0800000
- 2385 2469: 0.120000
- 2385 2353: 0.960000
- 2386 2351: -0.120000
- 2386 2469: 0.480000
- 2386 2353: 0.640000
- 2375 2351: 0.0704000
- 2375 2356: -0.0176000
- 2375 2360: 1.12640
- 2375 2361: -0.281600
- 2375 2362: 0.102400
- 2376 2351: -0.0336000
- 2376 2356: 0.0224000
- 2376 2360: 0.358400
- 2376 2361: 0.806400
- 2376 2362: -0.153600
- 2377 2351: 0.0224000
- 2377 2356: -0.0336000
- 2377 2360: -0.153600
- 2377 2361: 0.806400
- 2377 2362: 0.358400
- 2378 2351: -0.0176000
- 2378 2356: 0.0704000
- 2378 2360: 0.102400
- 2378 2361: -0.281600
- 2378 2362: 1.12640
- 2526 2355: 0.0704000
- 2526 2356: -0.0176000
- 2526 2363: 1.12640
- 2526 2364: -0.281600
- 2526 2365: 0.102400
- 2527 2355: -0.0336000
- 2527 2356: 0.0224000
- 2527 2363: 0.358400
- 2527 2364: 0.806400
- 2527 2365: -0.153600
- 2528 2355: 0.0224000
- 2528 2356: -0.0336000
- 2528 2363: -0.153600
- 2528 2364: 0.806400
- 2528 2365: 0.358400
- 2529 2355: -0.0176000
- 2529 2356: 0.0704000
- 2529 2363: 0.102400
- 2529 2364: -0.281600
- 2529 2365: 1.12640
- 2560 2356: 0.0463231
- 2560 2471: 0.00926462
- 2560 2387: 1.15808
- 2560 2388: -0.330879
- 2560 2389: 0.178166
- 2560 2390: -0.0609514
- 2561 2356: -0.0192044
- 2561 2471: 0.00960219
- 2561 2387: 0.240055
- 2561 2388: 0.960219
- 2561 2389: -0.240055
- 2561 2390: 0.0685871
- 2562 2356: 0.0117188
- 2562 2471: 0.0117188
- 2562 2387: -0.0976562
- 2562 2388: 0.585937
- 2562 2389: 0.585938
- 2562 2390: -0.0976563
- 2563 2356: 0.00960219
- 2563 2471: -0.0192044
- 2563 2387: 0.0685871
- 2563 2388: -0.240055
- 2563 2389: 0.960219
- 2563 2390: 0.240055
- 2564 2356: 0.00926462
- 2564 2471: 0.0463231
- 2564 2387: -0.0609514
- 2564 2388: 0.178166
- 2564 2389: -0.330879
- 2564 2390: 1.15808
- 2411 809: 0.144033
- 2411 2470: -0.0288066
- 2411 2449: 1.15226
- 2411 2413: -0.432099
- 2411 2450: 0.164609
- 2412 809: -0.0411523
- 2412 2470: 0.0205761
- 2412 2449: 0.658436
- 2412 2413: 0.493827
- 2412 2450: -0.131687
- 2414 809: 0.0205761
- 2414 2470: -0.0411523
- 2414 2449: -0.131687
- 2414 2413: 0.493827
- 2414 2450: 0.658436
- 2415 809: -0.0288066
- 2415 2470: 0.144033
- 2415 2449: 0.164609
- 2415 2413: -0.432099
- 2415 2450: 1.15226
- 2483 2470: 0.144033
- 2483 2818: -0.0288066
- 2483 2457: 1.15226
- 2483 2458: -0.432099
- 2483 2459: 0.164609
- 2484 2470: -0.0411523
- 2484 2818: 0.0205761
- 2484 2457: 0.658436
- 2484 2458: 0.493827
- 2484 2459: -0.131687
- 2485 2470: 0.0205761
- 2485 2818: -0.0411523
- 2485 2457: -0.131687
- 2485 2458: 0.493827
- 2485 2459: 0.658436
- 2486 2470: -0.0288066
- 2486 2818: 0.144033
- 2486 2457: 0.164609
- 2486 2458: -0.432099
- 2486 2459: 1.15226
- 2379 2469: 0.800000
- 2379 2471: 0.200000
- 2380 2469: 0.600000
- 2380 2471: 0.400000
- 2381 2469: 0.400000
- 2381 2471: 0.600000
- 2382 2469: 0.200000
- 2382 2471: 0.800000
- 2473 2470: 0.833333
- 2473 2472: 0.166667
- 2474 2470: 0.666667
- 2474 2472: 0.333333
- 2475 2470: 0.500000
- 2475 2472: 0.500000
- 2476 2470: 0.333333
- 2476 2472: 0.666667
- 2477 2470: 0.166667
- 2477 2472: 0.833333
- 2419 2469: 0.833333
- 2419 2470: 0.166667
- 2420 2469: 0.666667
- 2420 2470: 0.333333
- 2421 2469: 0.500000
- 2421 2470: 0.500000
- 2422 2469: 0.333333
- 2422 2470: 0.666667
- 2423 2469: 0.166667
- 2423 2470: 0.833333
- 2660 2471: 0.800000
- 2660 2472: 0.200000
- 2661 2471: 0.600000
- 2661 2472: 0.400000
- 2662 2471: 0.400000
- 2662 2472: 0.600000
- 2663 2471: 0.200000
- 2663 2472: 0.800000
- 2550 2356: 0.0463231
- 2550 2641: 0.00926462
- 2550 2522: 1.15808
- 2550 2523: -0.330879
- 2550 2524: 0.178166
- 2550 2525: -0.0609514
- 2551 2356: -0.0192044
- 2551 2641: 0.00960219
- 2551 2522: 0.240055
- 2551 2523: 0.960219
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- 5008 5056: 0.120000
- 5008 5064: 0.960000
- 5009 5063: -0.120000
- 5009 5056: 0.480000
- 5009 5064: 0.640000
- 4914 5063: 0.480000
- 4914 5069: -0.120000
- 4914 5066: 0.640000
- 4915 5063: 0.120000
- 4915 5069: -0.0800000
- 4915 5066: 0.960000
- 4916 5063: -0.0800000
- 4916 5069: 0.120000
- 4916 5066: 0.960000
- 4917 5063: -0.120000
- 4917 5069: 0.480000
- 4917 5066: 0.640000
- 5082 5056: 0.480000
- 5082 5071: -0.120000
- 5082 5067: 0.640000
- 5083 5056: 0.120000
- 5083 5071: -0.0800000
- 5083 5067: 0.960000
- 5084 5056: -0.0800000
- 5084 5071: 0.120000
- 5084 5067: 0.960000
- 5085 5056: -0.120000
- 5085 5071: 0.480000
- 5085 5067: 0.640000
- 5065 5069: 0.500000
- 5065 5071: 0.500000
- 4942 5069: 0.800000
- 4942 5070: 0.200000
- 4943 5069: 0.600000
- 4943 5070: 0.400000
- 4944 5069: 0.400000
- 4944 5070: 0.600000
- 4945 5069: 0.200000
- 4945 5070: 0.800000
- 5117 5071: 0.833333
- 5117 5072: 0.166667
- 5118 5071: 0.666667
- 5118 5072: 0.333333
- 5119 5071: 0.500000
- 5119 5072: 0.500000
- 5120 5071: 0.333333
- 5120 5072: 0.666667
- 5121 5071: 0.166667
- 5121 5072: 0.833333
- 5107 5071: 0.0463231
- 5107 5073: 0.00926462
- 5107 5078: 1.15808
- 5107 5079: -0.330879
- 5107 5080: 0.178166
- 5107 5081: -0.0609514
- 5108 5071: -0.0192044
- 5108 5073: 0.00960219
- 5108 5078: 0.240055
- 5108 5079: 0.960219
- 5108 5080: -0.240055
- 5108 5081: 0.0685871
- 5109 5071: 0.0117188
- 5109 5073: 0.0117188
- 5109 5078: -0.0976562
- 5109 5079: 0.585937
- 5109 5080: 0.585938
- 5109 5081: -0.0976563
- 5110 5071: 0.00960219
- 5110 5073: -0.0192044
- 5110 5078: 0.0685871
- 5110 5079: -0.240055
- 5110 5080: 0.960219
- 5110 5081: 0.240055
- 5111 5071: 0.00926462
- 5111 5073: 0.0463231
- 5111 5078: -0.0609514
- 5111 5079: 0.178166
- 5111 5080: -0.330879
- 5111 5081: 1.15808
-DEAL:cg::Starting value 0.100309
-DEAL:cg::Convergence step 629 value 9.83139e-07
-0.000e+00 0.000e+00 0.000e+00 2.504e-02 0.000e+00 1.390e-02 0.000e+00 1.390e-02 7.998e-03 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 9.466e-03 1.835e-02 2.668e-02 3.451e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 6.759e-03 7.524e-03 8.222e-03 8.867e-03 1.299e-02 1.449e-02 1.587e-02 1.715e-02 1.873e-02 2.094e-02 2.300e-02 2.491e-02 2.402e-02 2.693e-02 2.965e-02 3.217e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 3.422e-02 0.000e+00 0.000e+00 0.000e+00 1.175e-02 2.259e-02 3.262e-02 8.614e-03 1.640e-02 2.345e-02 9.764e-03 1.866e-02 2.678e-02 1.080e-02 2.072e-02 2.984e-02 4.185e-02 4.190e-02 7.269e-02 5.841e-02 3.421e-02 5.845e-02 4.731e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.868e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 8.320e-03 8.688e-03 9.036e-03 9.360e-03 9.654e-03 1.623e-02 1.696e-02 1.766e-02 1.831e-02 1.892e-02 2.374e-02 2.485e-02 2.589e-02 2.688e-02 2.781e-02 3.089e-02 3.235e-02 3.374e-02 3.507e-02 3.634e-02 3.768e-02 3.949e-02 4.122e-02 4.287e-02 4.449e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 3.097e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 4.457e-02 4.712e-02 4.952e-02 5.179e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 5.199e-02 5.500e-02 5.780e-02 6.040e-02 5.900e-02 6.247e-02 6.568e-02 6.859e-02 6.564e-02 6.956e-02 7.321e-02 7.656e-02 7.192e-02 7.630e-02 8.042e-02 8.431e-02 5.430e-02 6.354e-02 9.626e-02 1.133e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 4.840e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.261e-02 2.431e-02 3.518e-02 1.340e-02 2.589e-02 3.754e-02 1.412e-02 2.734e-02 3.972e-02 5.400e-02 9.571e-02 8.503e-02 7.610e-02 6.799e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.950e-02 3.742e-02 0.000e+00 0.000e+00 2.051e-02 3.951e-02 2.124e-02 4.132e-02 5.852e-02 1.048e-01 0.000e+00 8.311e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 8.110e-02 8.872e-02 1.073e-01 1.179e-01 9.070e-02 9.946e-02 9.940e-02 1.091e-01 1.276e-01 1.516e-01 1.128e-01 1.334e-01 0.000e+00 1.405e-01 1.239e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.335e-01 0.000e+00 0.000e+00 1.050e-01 1.110e-01 1.166e-01 1.220e-01 1.272e-01 1.083e-01 1.145e-01 1.203e-01 1.259e-01 1.313e-01 1.115e-01 1.178e-01 1.239e-01 1.297e-01 1.352e-01 1.145e-01 1.210e-01 1.272e-01 1.332e-01 1.389e-01 1.174e-01 1.241e-01 1.305e-01 1.366e-01 1.425e-01 1.330e-01 1.381e-01 1.428e-01 1.474e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.582e-01 1.644e-01 1.703e-01 1.759e-01 1.386e-01 1.439e-01 1.490e-01 1.537e-01 1.440e-01 1.495e-01 1.548e-01 1.598e-01 1.490e-01 1.548e-01 1.603e-01 1.655e-01 1.537e-01 1.598e-01 1.655e-01 1.708e-01 0.000e+00 0.000e+00 6.939e-02 0.000e+00 7.407e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 8.148e-02 9.310e-02 1.042e-01 1.148e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 7.551e-02 7.719e-02 7.873e-02 8.016e-02 8.595e-02 8.803e-02 8.988e-02 9.156e-02 9.615e-02 9.848e-02 1.006e-01 1.025e-01 1.061e-01 1.085e-01 1.108e-01 1.129e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 8.270e-02 8.382e-02 8.488e-02 8.587e-02 9.452e-02 9.582e-02 9.703e-02 9.811e-02 1.058e-01 1.073e-01 1.087e-01 1.099e-01 1.166e-01 1.183e-01 1.198e-01 1.212e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.691e-02 0.000e+00 5.220e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 7.484e-02 0.000e+00 0.000e+00 1.286e-02 1.316e-02 1.336e-02 1.349e-02 1.359e-02 2.548e-02 2.599e-02 2.633e-02 2.658e-02 2.677e-02 3.793e-02 3.854e-02 3.897e-02 3.930e-02 3.955e-02 5.022e-02 5.082e-02 5.128e-02 5.165e-02 5.195e-02 6.230e-02 6.279e-02 6.325e-02 6.364e-02 6.397e-02 0.000e+00 0.000e+00 7.595e-02 7.686e-02 2.727e-02 5.286e-02 0.000e+00 0.000e+00 7.644e-02 7.675e-02 2.711e-02 2.723e-02 5.257e-02 5.279e-02 8.980e-02 1.051e-01 1.196e-01 9.273e-02 1.087e-01 1.238e-01 7.413e-02 7.544e-02 0.000e+00 1.361e-01 0.000e+00 9.067e-02 9.144e-02 9.214e-02 1.062e-01 1.072e-01 1.080e-01 1.209e-01 1.220e-01 1.230e-01 9.385e-02 1.100e-01 1.253e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.392e-01 0.000e+00 9.320e-02 9.354e-02 9.376e-02 1.092e-01 1.096e-01 1.099e-01 1.244e-01 1.248e-01 1.252e-01 1.250e-01 0.000e+00 0.000e+00 1.409e-01 1.555e-01 1.173e-01 1.214e-01 1.581e-01 1.639e-01 1.321e-01 1.367e-01 1.456e-01 1.509e-01 0.000e+00 0.000e+00 1.282e-01 1.309e-01 0.000e+00 0.000e+00 1.445e-01 1.477e-01 1.596e-01 1.632e-01 1.811e-01 1.624e-01 1.722e-01 0.000e+00 0.000e+00 1.892e-01 1.965e-01 1.694e-01 1.758e-01 1.798e-01 1.866e-01 1.691e-01 1.809e-01 1.871e-01 2.005e-01 1.756e-01 0.000e+00 1.946e-01 1.333e-01 1.381e-01 1.585e-01 1.644e-01 1.848e-01 1.620e-01 0.000e+00 0.000e+00 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7.029e-02 7.247e-02 0.000e+00 1.295e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 8.958e-02 1.049e-01 1.195e-01 8.568e-02 1.002e-01 1.142e-01 8.711e-02 1.020e-01 1.161e-01 8.842e-02 1.036e-01 1.179e-01 1.516e-01 1.691e-01 0.000e+00 1.611e-01 1.485e-01 1.416e-01 2.029e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.861e-01 1.907e-01 1.951e-01 1.991e-01 1.766e-01 1.837e-01 1.905e-01 1.969e-01 1.624e-01 1.688e-01 1.749e-01 1.807e-01 1.663e-01 1.729e-01 1.792e-01 1.851e-01 1.700e-01 1.768e-01 1.832e-01 1.893e-01 1.734e-01 1.804e-01 1.870e-01 1.932e-01 1.333e-01 1.809e-01 1.756e-01 1.585e-01 1.540e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.064e-01 2.097e-01 2.126e-01 2.153e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.795e-01 1.868e-01 1.937e-01 2.003e-01 1.822e-01 1.897e-01 1.967e-01 2.034e-01 1.847e-01 1.923e-01 1.995e-01 2.062e-01 1.870e-01 1.947e-01 2.020e-01 2.088e-01 0.000e+00 0.000e+00 7.600e-02 0.000e+00 0.000e+00 0.000e+00 7.423e-02 7.494e-02 7.553e-02 1.971e-02 5.638e-02 2.040e-02 3.984e-02 5.837e-02 1.994e-02 3.893e-02 5.702e-02 2.012e-02 3.930e-02 5.756e-02 2.027e-02 3.960e-02 5.801e-02 0.000e+00 0.000e+00 0.000e+00 9.276e-02 1.087e-01 1.238e-01 9.059e-02 1.061e-01 1.208e-01 9.145e-02 1.071e-01 1.220e-01 9.218e-02 1.080e-01 1.230e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 7.637e-02 7.663e-02 7.679e-02 2.061e-02 4.028e-02 5.902e-02 2.049e-02 4.003e-02 5.865e-02 2.056e-02 4.017e-02 5.885e-02 2.060e-02 4.025e-02 5.897e-02 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.390e-01 0.000e+00 1.395e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.099e-01 0.000e+00 0.000e+00 8.757e-02 9.850e-02 1.091e-01 1.193e-01 1.291e-01 8.781e-02 9.877e-02 1.094e-01 1.196e-01 1.295e-01 8.800e-02 9.899e-02 1.096e-01 1.199e-01 1.297e-01 8.813e-02 9.914e-02 1.098e-01 1.200e-01 1.299e-01 8.822e-02 9.923e-02 1.099e-01 1.202e-01 1.301e-01 1.381e-01 1.352e-01 1.368e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 1.560e-01 1.725e-01 1.527e-01 1.688e-01 1.545e-01 1.709e-01 2.178e-01 1.878e-01 2.265e-01 1.849e-01 2.229e-01 2.006e-01 2.084e-01 2.052e-01 1.900e-01 1.890e-01 1.898e-01 1.577e-01 1.745e-01 1.570e-01 1.736e-01 1.576e-01 1.743e-01 2.293e-01 2.281e-01 2.290e-01 0.000e+00 0.000e+00 2.043e-01 2.174e-01 2.032e-01 2.162e-01 2.040e-01 2.171e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.077e-01 2.122e-01 2.165e-01 2.206e-01 2.245e-01 1.895e-01 1.936e-01 1.974e-01 2.010e-01 2.044e-01 1.936e-01 1.977e-01 2.016e-01 2.053e-01 2.087e-01 1.974e-01 2.016e-01 2.056e-01 2.094e-01 2.128e-01 2.010e-01 2.053e-01 2.094e-01 2.133e-01 2.169e-01 2.044e-01 2.089e-01 2.131e-01 2.170e-01 2.208e-01 2.034e-01 2.183e-01 2.285e-01 2.458e-01 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 0.000e+00 2.279e-01 0.000e+00 2.371e-01 0.000e+00 2.107e-01 2.153e-01 2.197e-01 2.238e-01 2.278e-01 2.135e-01 2.182e-01 2.227e-01 2.269e-01 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