From: Daniel Arndt Date: Tue, 4 Aug 2015 21:41:56 +0000 (-0500) Subject: Fixup documentation for Periodicity constraints X-Git-Tag: v8.4.0-rc2~557^2~4 X-Git-Url: https://gitweb.dealii.org/cgi-bin/gitweb.cgi?a=commitdiff_plain;h=9d57102ba963a3c9c3a668c3b35f9321ec21fe3b;p=dealii.git Fixup documentation for Periodicity constraints --- diff --git a/doc/doxygen/headers/glossary.h b/doc/doxygen/headers/glossary.h index c623dfe1e3..02a10aef32 100644 --- a/doc/doxygen/headers/glossary.h +++ b/doc/doxygen/headers/glossary.h @@ -1,6 +1,6 @@ // --------------------------------------------------------------------- // -// Copyright (C) 2005 - 2014 by the deal.II authors +// Copyright (C) 2005 - 2015 by the deal.II authors // // This file is part of the deal.II library. // @@ -1215,6 +1215,26 @@ Article{JK10, * Gauss points on edges(faces) and anisotropic Gauss points in the interior * * + * + *
@anchor GlossPeriodicConstraints Periodic boundary + * conditions
+ *
Periodic boundary condition are often used when only part of the physical + * relevant domain is modeled. One assumes that the solution simply continues + * periodically with respect to the boundaries that are condiered periodic. + * In deal.II, support for this is through DoFTools::make_periodicity_constraints() + * and GridTools::collect_periodic_faces(). As soon as a + * parallel::distributed::Triangulation is used also + * parallel::distributed::Triangulation::add_periodicity() has to be called to make + * sure that all the processes know about relevant parts of the triangulation on both + * sides of the periodic boundary. A typical process for disctributed triangulations would be: + * -# Create a mesh + * -# Gather the periodic faces using GridTools::collect_periodic_faces() (Triangulation) + * -# Add the periodicity information to the mesh + * using parallel::distributed::Triangulation::add_periodicity() + * -# Gather the periodic faces using GridTools::collect_periodic_faces() (DoFHandler) + * -# Add periodicity constraints using DoFTools::make_periodicity_constraints() + * + * *
@anchor GlossPrimitive Primitive finite * elements
*
A finite element (described by its shape functions) is primitive if diff --git a/include/deal.II/dofs/dof_tools.h b/include/deal.II/dofs/dof_tools.h index b1ae122967..d33f8a1211 100644 --- a/include/deal.II/dofs/dof_tools.h +++ b/include/deal.II/dofs/dof_tools.h @@ -933,8 +933,7 @@ namespace DoFTools * This is the main high level interface for above low level variant of * make_periodicity_constraints(). It takes an std::vector @p periodic_faces * as argument and applies above make_periodicity_constraints on each entry. - * The std::vector @p periodic_faces can be created by - * GridTools::collect_periodic_faces. + * @p periodic_faces can be created by GridTools::collect_periodic_faces. * * @note For DoFHandler objects that are built on a * parallel::distributed::Triangulation object diff --git a/include/deal.II/grid/grid_tools.h b/include/deal.II/grid/grid_tools.h index 3239513e25..ebd0056573 100644 --- a/include/deal.II/grid/grid_tools.h +++ b/include/deal.II/grid/grid_tools.h @@ -931,7 +931,7 @@ namespace GridTools /** * The relative orientation of the first face with respect to the second * face as described in orthogonal_equality() and - * make_periodicity_constraints() (and stored as a bitset). + * DoFTools::make_periodicity_constraints() (and stored as a bitset). */ std::bitset<3> orientation; @@ -945,7 +945,9 @@ namespace GridTools * first_vector_components of the FESystem. Alternatively, if @p * first_vector_components is empty the matrix is interpreted as an * interpolation matrix with size no_face_dofs $\times$ no_face_dofs. - * For more details see DoFTools::make_periodicity_constraints(). + * For more details see DoFTools::make_periodicity_constraints() and + * the glossary + * @ref GlossPeriodicConstraints "glossary entry on periodic conditions". */ FullMatrix matrix; }; @@ -1060,14 +1062,14 @@ namespace GridTools * details. * * The @p direction refers to the space direction in which periodicity is - * enforced. + * enforced. When maching periodic faces this vector component is ignored. * * The @p offset is a vector tangential to the faces that is added to the * location of vertices of the 'first' boundary when attempting to match * them to the corresponding vertices of the 'second' boundary. This can * be used to implement conditions such as $u(0,y)=u(1,y+1)$. * - * Optionally a @p matrix can be specified that describes how vector + * Optionally, a @p matrix can be specified that describes how vector * valued DoFs of the first face should be modified prior to constraining * to the DoFs of the second face. If the matrix has size * $n\_face\_dofs\times n\_face\_dofs$, the periodicity constraints are @@ -1075,8 +1077,9 @@ namespace GridTools * $dim\times dim$, the matrix is interpreted as a rotation matrix for * vector valued components. * For more details see DoFTools::make_periodicity_constraints(), the - * glossary @ref GlossPeriodicConstraints "glossary entry on periodic - * conditions" and @ref step_45 "step-45". + * glossary + * @ref GlossPeriodicConstraints "glossary entry on periodic conditions" + * and @ref step_45 "step-45". * * @tparam Container A type that satisfies the requirements of a mesh * container (see @@ -1124,9 +1127,11 @@ namespace GridTools * first_vector_components can be specified that describes how vector valued * DoFs of the first face should be modified prior to constraining to the * DoFs of the second face. If @p first_vector_components is non empty the - * matrix is interpreted as a rotation matrix that is applied to all vector - * valued blocks listed in @p first_vector_components of the FESystem. For - * more details see make_periodicity_constraints() and the glossary + * matrix is interpreted as a rotation matrix that is applied to all + * vector valued blocks listed in @p first_vector_components of the + * FESystem. For more details see + * DoFTools::make_periodicity_constraints() and the glossary + * * @ref GlossPeriodicConstraints "glossary entry on periodic conditions". * * @tparam Container A type that satisfies the requirements of a mesh