From: Matthias Maier
Date: Thu, 31 Oct 2013 23:40:00 +0000 (+0000)
Subject: A lot more licensing cleanup: Add headers, remove old files under
X-Git-Tag: v8.1.0~437
X-Git-Url: https://gitweb.dealii.org/cgi-bin/gitweb.cgi?a=commitdiff_plain;h=03afaa391869e80aa6b91410800481a83dd29110;p=dealii.git
A lot more licensing cleanup: Add headers, remove old files under
doc/publications/???? - fix links
git-svn-id: https://svn.dealii.org/trunk@31500 0785d39b-7218-0410-832d-ea1e28bc413d
---
diff --git a/deal.II/contrib/README.contrib b/deal.II/contrib/README.contrib
index e9cbffffea..c3eb2515de 100644
--- a/deal.II/contrib/README.contrib
+++ b/deal.II/contrib/README.contrib
@@ -4,19 +4,6 @@ PLEASE NOTE THAT THESE PROJECTS MAY be COPYRIGHTED BY OTHERS THAN THE
deal.II AUTHORS, but are included by permission. For details, consult the
stated licenses below.
-lagrange_basis
-==============
-
-A Maple script to compute the coefficients of the LagrangeEquidistant
-basis functions of degree p. Written by Ralf Hartmann.
-
-
-lapack_templates
-================
-
-A small perl script for automatically generating lapack function
-definitions. Distributed under the same license as the deal.II library.
-
mesh_conversion
===============
diff --git a/deal.II/contrib/lagrange_basis/lagrange b/deal.II/contrib/utilities/lagrange_basis
similarity index 65%
rename from deal.II/contrib/lagrange_basis/lagrange
rename to deal.II/contrib/utilities/lagrange_basis
index a5b644e514..a3468a0e1d 100644
--- a/deal.II/contrib/lagrange_basis/lagrange
+++ b/deal.II/contrib/utilities/lagrange_basis
@@ -1,41 +1,61 @@
+## ---------------------------------------------------------------------
+## $Id$
+##
+## Copyright (C) 2001 - 2013 by the deal.II authors
+##
+## This file is part of the deal.II library.
+##
+## The deal.II library is free software; you can use it, redistribute
+## it, and/or modify it under the terms of the GNU Lesser General
+## Public License as published by the Free Software Foundation; either
+## version 2.1 of the License, or (at your option) any later version.
+## The full text of the license can be found in the file LICENSE at
+## the top level of the deal.II distribution.
+##
+## ---------------------------------------------------------------------
+
+#
+# Author: Ralf Hartmann, 2001
+#
+
+#
# Maple script to compute the coefficients of the LagrangeEquidistant
# basis functions of degree p. These are used as shape functions for
# Qp elements. For higher p just change variable p in line 10.
-# Call
+# Call
# perl -p -e 's/ *t0 = (.*);\n/ $1/g;' lagrange_txt
# to get a c-code ready to be copied into the source codes.
-# $Id$
-# Ralf Hartmann, 2001
+#
p := 10:
n_functions := p+1:
-
+
# first compute the support points
support_points := array(0..n_functions-1):
for i from 0 to n_functions-1 do
- support_points[i] := i/(n_functions-1):
- od;
+ support_points[i] := i/(n_functions-1):
+ od;
poly := array(0..n_functions-1):
for i from 0 to n_functions-1 do
# note that the interp function wants vectors indexed from
- # one and not from zero.
+ # one and not from zero.
values := array(1..n_functions):
for j from 1 to n_functions do
values[j] := 0:
- od:
+ od:
values[i+1] := 1:
shifted_support_points := array (1..n_functions):
for j from 1 to n_functions do
shifted_support_points[j] := support_points[j-1]:
od:
-
+
poly[i] := interp (shifted_support_points, values, x):
od:
-
+
readlib(C):
writeto(lagrange_output):
printf(` case %d:\n {\n static const double x%d[%d]=\n {`, p,p,(p+1)*(p+1)):
@@ -48,7 +68,7 @@
od:
C(b[0]):
for j from 1 to n_functions-1 do
- printf(`,`):
+ printf(`,`):
C(b[j]):
od:
if (i
-
-
-
-
-
-
-@MastersThesis{Ban98,
- author = {Wolfgang Bangerth},
- title = {{A}daptive {F}inite-{E}lemente-{M}ethoden zur {L}{\"o}sung der
- {W}ellengleichung mit {A}nwendung in der {P}hysik der {S}onne},
- school = {Institut f{\"u}r Angewandte Mathematik, Universit{\"a}t Heidelberg},
- year = 1998,
- type = {Diplomarbeit}
-}
-
-
-
-
-
- In this work, adaptive concepts for the numerical solution of the wave
- equation in inhomogeneous media are derived and applied to an example
- taken from the physics of the solar atmosphere. The main focus is on ways
- to estimate the error in the numerical solution with regard to arbitrary
- functionals, i.e. quantities of interest, and the use of these estimates
- for the generation of computational meshes best suited for the evaluation
- of this functional.
-
-
-
- Advantages and difficulties of this method are presented. In particular,
- it is shown that the proposed approach is significantly better in many
- cases than previous adaptive schemes not taking into account the quantity
- of interest. Cases involving nonlinear functionals and in which the
- approach fails, are presented along with theoretical explanations and
- numerical evidence of the reasons for this.
-
-
-
- The proposed methods are applied to a simple model from the physics of the
- solar atmosphere and the propagation of linear acoustic waves is computed.
- The fraction of the wave energy that passes the chromosphere-corona
- transition is computed to good accuracy.
-
-
-
-An overview of the deal.II library is given. This library provides
- the functionality needed by modern numerical software used in the finite
- element solution of partial differential equations, offering adaptively
- refined meshes, different finite element classes, multigrid solvers and
- support for one, two and three spatial dimensions.
-
-
-
- We give a description of the basic design criteria used in the
- development of the library and how they were transformed into actual
- code, and some examples of the use of the library in numerical
- analysis.
-
-
-
- We present an adaptive finite element method for solving the acoustic
- wave equation. Using a global duality argument and Galerkin orthogonality,
- we derive an identity for the error with respect to an arbitrary functional
- output of the solution. The error identity is evaluated by solving the
- dual problem numerically. The resulting local cell-wise error indicators
- are used in adaptation process. In this way, the space-time mesh can be
- tailored for the efficient computation of the quantity of interest.
- We give an overview of the implementation of the proposed method and
- illustrate its performance by several numerical examples.
-
-
-
-We present an approach to solving the acoustic wave equation by adaptive
- finite element methods. Using a global duality argument and Galerkin
- orthogonality, we obtain a residual-based error representation with respect to
- an
- arbitrary functional of the solution. This results in numerically
- evaluatable error estimates which are used for mesh refinement. In this way,
- very economical and highly localized space-time
- meshes can be generated which are tailored to the efficient computation of
- the quantity of interest. We demonstrate the performance and some of the
- mechanisms acting in our approach by numerical examples.
-
-
-
-@InProceedings{Ban00w,
- author = {Wolfgang Bangerth},
- title = {Mesh Adaptivity and Error Control for a Finite Element
- Approximation of the Elastic Wave
- Equation},
- booktitle = {Proceedings of the Fifth International Conference on Mathematical
- and Numerical Aspects of Wave Propagation (Waves2000), Santiago
- de Compostela, Spain, 2000},
- pages = {725--729},
- year = 2000,
- editor = {Alfredo Berm\'udez and Dolores G\'omez and Christophe Hazard and
- Patrick Joly and Jean E. Roberts},
- publisher = {SIAM}
-}
-
-
-
-
- An approach to solve the elastic wave equation by adaptive finite elements
- is presented. The strategy for adaptivity is founded on an a posteriori
- residual-based error estimate, where the error is measured with respect to
- an arbitrary target functional, allowing to focus the simulation to the
- computation of a given quantity of interest. The cell-wise error indicators
- are computationally evaluated and used for refinement of the space-time
- mesh. The resulting grids are usually highly localized and tailored to the
- target functional. The performance of the approach is demonstrated with two
- examples.
-
-
-
-
- In this report, we describe the implementational techniques of
- multi-threading support in deal.II, which we use for the
- parallelization of independent operations. Writing threaded programs in
- C++ is obstructed by two problems: operating system dependent
- interfaces and that these interfaces are created for C programs
- rather than for C++. We present our solutions to these problems and
- describe first experiences using multi-threading in deal.II.
-
-
-
-
-@InProceedings{Ban00i,
- author = {Wolfgang Bangerth},
- title = {Using Modern Features of {C}++ for Adaptive Finite Element Methods:
- {D}imension-Independent Programming in deal.{I}{I}},
- booktitle = {Proceedings of the 16th IMACS World Congress 2000, Lausanne,
- Switzerland, 2000},
- year = 2000,
- editor = {Michel Deville and Robert Owens},
- note = {{D}ocument Sessions/118-1}
-}
-
-
-
- Modern finite element software tends to become increasingly complex.
- Techniques like adaptive meshes, error estimation, multigrid methods, or
- hp finite elements require the programmer to work with extremely
- complicated data structures and sophisticated algorithms. Designing programs
- in a maintainable and expandable way while retaining run time efficiency has
- therefore become a major task in applied numerical analysis. In our
- experience, this task can only be fulfilled by using modern programming
- languages and tools.
-
-
-
- We will show how modern aspects of the C++ programming language, in
- particular templates, can be used to write algorithms for finite element
- programs in a dimension-independent way. This enables us to test algorithms
- in one or two space dimensions while using the same program for large scale
- computations in three space dimensions as well. It will be demonstrated that
- this is even possible without much loss in efficiency since tests for the
- actual space dimension at run time can almost completely be avoided.
-
-
-
- The idiom above is one of several modern aspects of C++ used in the design
- of the finite element library deal.II developed at the University
- of Heidelberg. We will give a sketch of its implementation and examples how
- it is used.
-
-
-@TechReport{CKPS00,
- author = {Cockburn, Bernardo and Kanschat, Guido and Perugia, Ilaria and
- Schötzau, Dominik},
- title = {Superconvergence of the Local Discontinuous Galerkin
- Method for Elliptic Problems on Cartesian Grids},
- institution = UMSI,
- year = 2000,
- number = {2000/71}
-}
-
-
-
-
- In this paper, we present a super-convergence result for the Local
-Discontinuous Galerkin method for a model elliptic problem on
-Cartesian grids. We identify a special numerical flux for
-which the L2-norm of the gradient and the
-L2-norm of the potential are of order
-k+1/2 and k+1, respectively, when tensor product
-polynomials of degree at most k are used; for arbitrary
-meshes, this special LDG method gives only the orders of convergence
-of k and k+1/2, respectively. We present a series
-of numerical examples which establish the sharpness of our theoretical
-results.
-
-
-
-
diff --git a/deal.II/doc/publications/2000/ckss.bib b/deal.II/doc/publications/2000/ckss.bib
deleted file mode 100644
index 54a1a5f2c9..0000000000
--- a/deal.II/doc/publications/2000/ckss.bib
+++ /dev/null
@@ -1,20 +0,0 @@
-
-
-
-
-
-
-
-@TechReport{CKSS00,
- author = {Cockburn, Bernardo and Kanschat, Guido and Sch{\"o}tzau, Dominik and Schwab, Christoph},
- title = {Local discontinuous {G}alerkin methods for the {S}tokes
- system},
- institution = IMA,
- year = 2000,
- number = 1728,
- month = {oct},
- note = {submitted to SIAM J. Numer. Anal.}
-}
-
-
Local discontinuous Galerkin methods for the Stokes system
-Bernardo Cockburn,
- Guido Kanschat, Dominik Schötzau, Christoph Schwab
-
Abstract
-
-
-In this paper, we introduce and analyze local discontinuous Galerkin
-methods for the Stokes system. For arbitrary meshes with hanging
-nodes and elements of various shapes we derive a priori estimates for
-the L2-norm of the errors in the velocities and
-the pressure. We show that optimal order estimates are
-obtained when polynomials of degree k are used for each
-component of the velocity and polynomials of degree k-1 for the
-pressure, for any k>1. We also consider the case in which
-all the unknowns are approximated with polynomials of degree k
-and show that, although the orders of convergence remain the same, the
-method is more efficient. Numerical experiments verifying these facts
-are displayed.
-
-
-
-
diff --git a/deal.II/doc/publications/2000/gk.bib b/deal.II/doc/publications/2000/gk.bib
deleted file mode 100644
index 13ec5aa838..0000000000
--- a/deal.II/doc/publications/2000/gk.bib
+++ /dev/null
@@ -1,19 +0,0 @@
-
-
-
-
-
-
-
-@Article{GK03,
- title = {A Multilevel Discontinuous {G}alerkin Method},
- author = {Gopalakrishnan, J. and Kanschat, G.},
- journal = {Numer. Math.},
- number = {3},
- pages = {527--550},
- volume = {95},
- year = {2003}
-}
-
-
-
-
-A variable V-cycle preconditioner for an interior penalty finite
-element discretization for elliptic problems is presented. An analysis
-under a mild regularity assumption shows that the preconditioner is
-uniform. The interior penalty method is then combined with a
-discontinuous Galerkin scheme to arrive at a discretization scheme for
-an advection-diffusion problem, for which an error estimate is
-proved. A multigrid algorithm for this method
-is presented, and numerical experiments indicating its robustness
-with respect to diffusion coefficient are reported.
-
-
-
-
diff --git a/deal.II/doc/publications/2000/hartmann-1.bib b/deal.II/doc/publications/2000/hartmann-1.bib
deleted file mode 100644
index 9ddaf11933..0000000000
--- a/deal.II/doc/publications/2000/hartmann-1.bib
+++ /dev/null
@@ -1,25 +0,0 @@
-
-
-
-
-
-
-
-@InProceedings{Har00a,
- author = {Ralf Hartmann},
- title = {Adaptive {FE} {M}ethods for {C}onservation {E}quations},
- booktitle = {Hyperbolic Problems: theory, numerics, applications: eighth international confere
-nce in {M}agdeburg, February, March 2000},
- year = 2001,
- editor = {Heinrich Freist{\"u}hler and Gerald Warnecke},
- volume = 2,
- series = {International series of numerical mathematics; Vol. 141},
- publisher = {Birkh{\"a}user, Basel},
- pages = {495--503}
-}
-
-
-
-
-
-
-
- We present an approach to solving conservation equations by the
- adaptive discontinuous Galerkin finite element method
- (DG-method). Using a global duality argument and Galerkin
- orthogonality, we obtain a residual-based error representation for the
- error with respect to an arbitrary functional of the solution. This
- results in local indicators that can be evaluated numerically and
- which are used for adaptive mesh refinement and coarsening. In this
- way, very economical and highly localized meshes can be generated
- which are tailored to the cost-efficient computation of the quantity
- of interest. We demonstrate the main ingredients of this approach of a
- posteriori error estimation, test the quality of the error estimator
- and the efficiency of the meshes by some numerical examples.
-
-
-
-
-In this thesis, the dual weighted residual a posteriori error
-estimator is studied for error estimation in arbitrary (linear)
-functionals. The main focus is the construction of optimal meshes for
-the solution of elliptic differential equations.
-The quality of the meshes is measured by the effort to gain a suitable
-solution of the differential equation and by the effort to generate
-the mesh.
-The dual weighted error estimator is used for hierarchical
-mesh refinemant. One chapter discusses the application of the
-error estimator for optimal anisotropic meshes.
-
-
-
-
-@PhdThesis{Ban02,
- author = {Wolfgang Bangerth},
- title = {Adaptive Finite Element Methods for the Identification
- of Distributed Coefficient in Partial Differential
- Equations},
- school = {University of Heidelberg},
- year = 2002
-}
-
-
-
-
- In this thesis, we develop adaptive finite element methods for
- parameter estimation problems involving partial differential
- equations as constraints. In these so-called Inverse
- Problems, the goal is the identification of a distributed
- coefficient in a PDE by measurements of the state variable. This has
- important applications where material parameters are to be
- recovered, but only indirect measurements are possible, such as
- identification of the underground structure from seismic
- measurements, or in nondestructive material testing.
-
-
-
- For this kind of problems, we develop adaptive finite element
- discretizations based on error estimates, where the estimates are
- both for the error in the minimization functional (i.e. of
- ``energy-type'') as well as in arbitrary functionals. Furthermore,
- methods are developed to handle constraints on the sought
- coefficients, based on active set strategies. The methods developed
- are numerically tested at a number of large scale inverse problems
- realizing some types of inverse problems that actually occur in
- applications.
-
-
-
-We review the development of local discontinuous
-Galerkin methods for
-the Stokes problem in incompressible fluid flow.
-We explain the derivation of these methods
-and present the corresponding error estimates.
-The case of natural boundary conditions is treated.
-A series of numerical examples are shown.
-
-
-
-
diff --git a/deal.II/doc/publications/2002/cks-2.html b/deal.II/doc/publications/2002/cks-2.html
deleted file mode 100644
index 4fae27b9a4..0000000000
--- a/deal.II/doc/publications/2002/cks-2.html
+++ /dev/null
@@ -1,25 +0,0 @@
-
-
-
-
-
-
-
The local discontinuous Galerkin method for the Oseen equations
-
-
-We introduce and analyze the local discontinuous Galerkin method for the
-Oseen equations of incompressible fluid flow. For a class of shape-regular
-meshes with hanging nodes, we derive optimal
-a priori estimates for the errors
-in the velocity and the pressure in L2- and negative-order norms.
-Numerical experiments are presented which verify these theoretical results
-and show that the method performs well for a wide range of Reynolds numbers.
-\
-
-
-
diff --git a/deal.II/doc/publications/2002/har02.bib b/deal.II/doc/publications/2002/har02.bib
deleted file mode 100644
index e7ad194d4e..0000000000
--- a/deal.II/doc/publications/2002/har02.bib
+++ /dev/null
@@ -1,19 +0,0 @@
-
-
-
-
-
-
-
-@PhdThesis{Har02,
- author = {Ralf Hartmann},
- title = {Adaptive Finite Element Methods for the
- Compressible Euler Equations},
- school = {University of Heidelberg},
- year = 2002
-}
-
-
-
-
-
-In this thesis we introduce a discontinuous Galerkin method for the
-numerical solution of hyperbolic conversation laws, as for example the
-compressible Euler equations of gas dynamics. Based on this finite
-element method, we develop an adaptive algorithm for the efficient
-computation of physically relevant quantities of the solution. This
-includes a posteriori error estimation of the error in the
-computed quantity as well as adaptive mesh design specifically
-tailored to the efficient computation of this quantity. We illustrate
-this approach by several different hyperbolic problems in combination
-with various different target quantities, including the efficient
-computation of drag and lift coefficients of airfoils immersed in
-inviscid compressible gas flows.
-
-
-In particular, this work includes following issues
-
-
- Discretisation:
-
-
Streamline diffusion and discontinuous Galerkin method
- for a scalar hyperbolic problem: comparison with respect to
- accuracy and conservation properties
-
Discontinuous Galerkin method for the compressible Euler equations
-
Use of shock-capturing
-
Higher order boundary approximation at reflective boundaries
-
Solution of the nonlinear and the linear problems
-
Mesh generation for airfoil computations
-
-
-
-
- A posteriori error estimation and adaptivity:
-
-
Derivation (by duality argument) of error estimates with
- respect to arbitrary target functionals
-
-
Question of well-posedness of the dual problem
-
-
Approximation of the error representation by numerical
- approximation of the dual solution
-
-
Adaptive algorithm tailored to the efficient computation
- of the quantity of interest
-
-
-
-
Numerical Examples illustrating the performance of the
- error estimation and the adaptive grid refinement for a wide range
- of hyperbolic problems including
-
-
the linear advection equation
-
the 1D inviscid Burgers equation
-
the Buckley-Leverett equation
-
the 1D compressible Euler equations
-
and several examples for the 2D compressible Euler equations.
-
- and for a variety of target functionals (quantities) including
-
-
drag and lift coefficients of airfoils
-
pressure point values
-
weighted boundary integrals
-
-
-
-
- Appendices
-
-
Full description of exact solutions to hyperbolic
- problems treated in numerical examples
-
-
Implementational details of finite elements with curved
- boundaries
-
-
-
-We consider the a posteriori error analysis
-and adaptive mesh design for discontinuous Galerkin finite
-element approximations to systems of nonlinear
-hyperbolic conservation laws.
-In particular, we discuss the question of error estimation for general
-linear and nonlinear functionals of the solution; typical examples
-include the
-outflow flux, local average and pointwise value, as well as the lift
-and drag coefficients of a body immersed in an inviscid fluid.
-By employing a duality argument, we derive so-called weighted or Type I
-a posteriori error bounds; in these error estimates
-the element--residuals are multiplied by local weights involving
-the solution of a certain dual problem. Based on these a posteriori
-bounds, we design and implement the corresponding adaptive algorithm
-to ensure efficient and reliable control of the error in the
-computed functional. The theoretical results are illustrated by a series of
-numerical experiments. In particular, we demonstrate the superiority
-of the proposed approach over standard mesh refinement algorithms which employ
-ad hoc error indicators.
-
-
-
-
diff --git a/deal.II/doc/publications/2002/hh02b.bib b/deal.II/doc/publications/2002/hh02b.bib
deleted file mode 100644
index 9360b0b997..0000000000
--- a/deal.II/doc/publications/2002/hh02b.bib
+++ /dev/null
@@ -1,21 +0,0 @@
-
-
-
-
-
-
-
-
-@Article{HH02b,
- author = {Ralf Hartmann and Paul Houston},
- title = {Adaptive Discontinuous {G}alerkin Finite Element Methods
- for the Compressible {E}uler Equations},
- journal = {J. Comp. Phys.},
- year = 2002,
- volume = 183,
- number = 2,
- pages = {508--531}
-}
-
-
-
-In this paper a recently developed approach
- for the design of
- adaptive discontinuous Galerkin finite element approximations
- is applied to physically relevant problems arising in inviscid compressible
- fluid flows governed by the
- Euler equations of gas dynamics. In particular, we employ so--called
- weighted or Type I a posteriori error bounds to drive adaptive
- finite element algorithms for the estimation of
- the error measured in terms of general linear and nonlinear target
- functionals of the solution; typical examples considered here include
- the point evaluation of a component of the solution vector, and the
- drag and lift coefficients of a body immersed in an inviscid fluid.
- This general approach leads to the design of
- economical finite element meshes specifically tailored to the computation
- of the target functional of interest, as well as providing reliable and
- efficient error estimation. Indeed, the superiority of the proposed
- approach over standard mesh refinement algorithms which employ
- ad hoc error indicators will be illustrated by a series of
- numerical experiments; here, we consider
- transonic flow through a nozzle, as well as subsonic, transonic and
- supersonic flows around different airfoil geometries.
-
-
-
-
diff --git a/deal.II/doc/publications/2002/kanschat-1.html b/deal.II/doc/publications/2002/kanschat-1.html
deleted file mode 100644
index af5f8d07a8..0000000000
--- a/deal.II/doc/publications/2002/kanschat-1.html
+++ /dev/null
@@ -1,21 +0,0 @@
-
-
-
-
-
-
-
Multi-level Preconditioners for the interior penalty method
-
-
- The analysis of the variable V-cycle for interior penalty
- discretization of Poisson's equation is reviewed. The performance of
- the analyzed method is compared to several variants. Numerical
- results for the LDG method are presented.
-\
-
-
-
diff --git a/deal.II/doc/publications/2003/hh03a.bib b/deal.II/doc/publications/2003/hh03a.bib
deleted file mode 100644
index 7821ada6da..0000000000
--- a/deal.II/doc/publications/2003/hh03a.bib
+++ /dev/null
@@ -1,19 +0,0 @@
-
-
-
-
-
-
-
-@InProceedings{HH03a,
- author = {Paul Houston and Ralf Hartmann},
- title = {Goal--Oriented A Posteriori Error Estimation for Compressible Fluid Flows},
- booktitle = {Numerical Mathematics and Advanced Applications},
- pages = {775--784},
- year = 2003,
- editor = {F. Brezzi and A. Buffa and S. Corsaro and A. Murli},
- publisher = {Springer}
-}
-
-
- We consider so-called `goal-oriented' a posteriori error
- estimation for discontinuous Galerkin finite element approximations to
- the compressible Euler equations of gas dynamics. By employing a
- hyperbolic duality argument, we derive weighted, or Type I, a
- posteriori error estimates which bound the error measured in
- terms of certain target functionals of real or physical interest. The
- practical advantages of this general approach are illustrated by a
- series of numerical experiments.
-
- In many applications the quantities of interest are a series of
- target functionals of the solution to the governing system of
- partial differential equations rather than the solution itself. For
- example, in the field of aerodynamics, examples include the drag and
- lift coefficients of an airfoil immersed into a fluid, the pressure
- difference between the leading and trailing edges of the airfoil and
- point evaluations of the density or pressure on the profile of the
- airfoil. While traditionally these quantities are measured in wind
- tunnel experiments, nowadays these experiments are increasingly
- replaced by numerical simulations aiming to predict these quantities
- to a high level of accuracy.
-
- In a series of previous articles, we have developed the theory of
- goal--oriented a posteriori error estimation for
- discontinuous Galerkin methods applied to inviscid compressible
- fluid flows. On the basis of Type I a posteriori bounds we
- considered the design of adaptive finite element algorithms that are
- capable of generating optimal meshes specifically tailored to the
- efficient computation of a single target functional of
- practical interest. The purpose of the current article is to extend
- this earlier work to the case when several target
- functionals of the solution need to be simultaneously approximated
- to a given level of accuracy.
-
-
-@InCollection{HH04a,
- author = {Ralf Hartmann and Paul Houston},
- title = {Adaptive Discontinuous {G}alerkin Finite Element Methods with Interior Penalty
- for the Compressible {N}avier-{S}tokes Equations},
- booktitle = {Numerical Mathemathics and Advanced Applications, ENUMATH 2003},
- editor = {M. Feistauer and V. Doleji and P. Knobloch and K. Najzar},
- pages = {410--419},
- publisher = {Springer},
- year = 2004
-}
-
-
diff --git a/deal.II/doc/publications/index.html b/deal.II/doc/publications/index.html
index 340324e3fb..080dc17f7a 100644
--- a/deal.II/doc/publications/index.html
+++ b/deal.II/doc/publications/index.html
@@ -4496,9 +4496,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
in Brezzi, Buffa, Corsaro, Murli: Numerical Mathematics and Advanced Applications:
ENUMATH 2001, Springer Italia, 2003
-
- (Abstract
- )
@@ -4510,8 +4507,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
The Local Discontinuous Galerkin Method for the Oseen Equations
Math. Comput., vol. 73, pp. 569-593, 2003
-
- (Abstract)
@@ -4534,11 +4529,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
Numer. Math., vol. 95, pp. 527-550, 2003
-
- (Abstract,
- BibTeX
- entry,
- Postscript)
@@ -4549,8 +4539,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
in Brezzi, Buffa, Corsaro, Murli: Numerical Mathematics and Advanced Applications:
ENUMATH 2001, Springer Italia, 2003
-
- (Abstract)
@@ -4650,10 +4630,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
Ph.D. thesis, University of Heidelberg, 2002
-
- (Abstract,
- BibTeX
- entry)
S. Benkler
@@ -4678,11 +4654,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
in Mang, Rammerstorfer, Eberhardsteiner: Proceedings of the
Fifth World Congress on Computational Mechanics (WCCM V),
Vienna University of Technology, 2002
-
- (Abstract,
- BibTeX
- entry,
- Postscript)
@@ -4697,11 +4668,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
SIAM J. Numer. Anal., vol. 40, pp. 319-343, 2002
-
- (Abstract,
- BibTeX
- entry,
- Postscript)
@@ -4713,9 +4679,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
Ph.D. thesis, University of Heidelberg, 2002
-
- (Abstract,
- BibTeX entry)
@@ -4727,10 +4690,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
J. Comput. Phys., vol. 183, pp. 508-532, 2002.
-
- (Abstract,
- BibTeX
- entry)
@@ -4742,10 +4701,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
SIAM J. Sci. Comput., vol. 24, pp. 979-1004, 2002.
-
- (Abstract,
- BibTeX
- entry)
@@ -4757,11 +4712,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
J. Numer. Math., vol. 10, pp. 249-274, 2002
-
- (Abstract,
- BibTeX
- entry,
- Postscript)
F. Mohamed, M. Troyer, G. Blatter
@@ -4824,11 +4774,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
SIAM J. Numer. Anal. 39 (1), pp. 264-285, 2001
-
- (Abstract,
- BibTeX
- entry,
- Postscript)
@@ -4838,8 +4783,7 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
Approximation elliptischer Differentialgleichungen
- Diploma thesis, University of Heidelberg, 2001 (in German)
- (Abstract)
+ Diploma thesis, University of Heidelberg, 2001 (in German)
@@ -4860,10 +4804,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
Proceedings of the Waves2000 conference,
held in Santiago de Compostela, Spain, July 10-14, 2000
-
- (Abstract,
- BibTeX
- entry)
@@ -4874,9 +4814,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
Preprint 2000-11 (SFB 359), IWR Heidelberg, October 1999.
-
- (Abstract,
- BiBTeX entry)
@@ -4890,12 +4827,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
Proceedings of the 16th IMACS World
Congress, Lausanne, Switzerland, 2000
-
- This paper is also available
- online.
-
- (Abstract,
- BibTeX entry)
@@ -5012,9 +4927,6 @@ A Goal Oriented Software Library for Solving PDEs and Optimization Problems with
Diploma thesis, University of Heidelberg, 1998 (in German)
-
- (Abstract,
- BibTeX entry)