Forgotten to renew polynomial degree definition in scalar demos in...

Forgotten to renew polynomial degree definition in scalar demos in documentation while removing ProblemScal.

demo/init/ball.dat.2d

@@ -5,7 +5,7 @@ ballMesh->global refinements: 3
 
 ball->mesh:                   ballMesh
 ball->dim:                    2
-ball->polynomial degree:      1
+ball->polynomial degree[0]:   1
 
 ball->space->components:      1
 

demo/init/ball.dat.3d

@@ -5,7 +5,7 @@ ballMesh->global refinements: 15
 
 ball->mesh:                   ballMesh
 ball->dim:                    3
-ball->polynomial degree:      1
+ball->polynomial degree[0]:   1
 
 ball->space->components:      1
 

demo/init/bunny.init

@@ -4,9 +4,9 @@ bunnyMesh->macro file name:       ./macro/bunny_fixed.macro
 bunnyMesh->check:                 0
 bunnyMesh->global refinements:    0
 
-bunny->mesh:                 bunnyMesh
-bunny->dim:                  2
-bunny->polynomial degree:    1
+bunny->mesh:                  bunnyMesh
+bunny->dim:                   2
+bunny->polynomial degree[0]:  1
 
 bunny->solver:                cg
 bunny->solver->max iteration: 100

demo/init/ellipt.dat.1d

@@ -5,7 +5,7 @@ elliptMesh->global refinements: 3
 
 ellipt->mesh:                   elliptMesh
 ellipt->dim:                    1
-ellipt->polynomial degree:      1
+ellipt->polynomial degree[0]:   1
 ellipt->components:             1
 
 ellipt->solver:                 cg

demo/init/ellipt.dat.2d

@@ -5,7 +5,7 @@ elliptMesh->global refinements: 0
 
 ellipt->mesh:                   elliptMesh
 ellipt->dim:                    2
-ellipt->polynomial degree:      1
+ellipt->polynomial degree[0]:   1
 ellipt->components:             1
 
 ellipt->solver:                 cg

demo/init/ellipt.dat.3d

@@ -5,7 +5,7 @@ elliptMesh->global refinements: 0
 
 ellipt->mesh:                   elliptMesh
 ellipt->dim:                    3
-ellipt->polynomial degree:      1
+ellipt->polynomial degree[0]:   1
 ellipt->components:             1
 
 ellipt->solver:                 cg

demo/init/heat.dat.1d

@@ -3,7 +3,7 @@ dimension of world:   1
 heatMesh->macro file name:            ./macro/macro.stand.1d
 heatMesh->global refinements:         0
 
-heat->space->polynomial degree:       1
+heat->space->polynomial degree[0]:    1
 heat->space->dim:                     1
 heat->space->mesh:                    heatMesh
 

demo/init/heat.dat.3d

@@ -3,7 +3,7 @@ dimension of world:   3
 heatMesh->macro file name:            ./macro/macro.stand.3d
 heatMesh->global refinements:         3
 
-heat->space->polynomial degree:       1
+heat->space->polynomial degree[0]:    1
 heat->space->dim:                     3
 heat->space->mesh:                    heatMesh
 

demo/init/neumann.dat.2d

@@ -5,7 +5,7 @@ neumannMesh->global refinements: 0
 
 neumann->mesh:                   neumannMesh
 neumann->dim:                    2
-neumann->polynomial degree:      1
+neumann->polynomial degree[0]:   1
 neumann->components:             1
 
 neumann->solver:                 cg

demo/init/parametric.dat.3d

@@ -3,10 +3,10 @@ dimension of world:      3
 parametricMesh->macro file name:       ./macro/parametric.macro.3d
 parametricMesh->global refinements:    0
 
-parametric->mesh:                 parametricMesh
-parametric->dim:                  2
-parametric->polynomial degree:    2
-parametric->components:           1
+parametric->mesh:                   parametricMesh
+parametric->dim:                    2
+parametric->polynomial degree[0]:   2
+parametric->components:             1
 
 parametric->solver:                cg
 parametric->solver->max iteration: 100

demo/init/periodic.dat.1d

@@ -6,7 +6,7 @@ periodicMesh->global refinements: 0
 
 periodic->mesh:                   periodicMesh
 periodic->dim:                    1
-periodic->polynomial degree:      1
+periodic->polynomial degree[0]:   1
 periodic->components:             1
 
 periodic->solver:                 cg

demo/init/periodic.dat.2d

@@ -6,7 +6,7 @@ periodicMesh->global refinements:  0
 
 periodic->mesh:                   periodicMesh
 periodic->dim:                    2
-periodic->polynomial degree:      1
+periodic->polynomial degree[0]:   1
 periodic->components:             1
 
 periodic->solver:                 cg

demo/init/periodic.dat.3d

@@ -6,7 +6,7 @@ periodicMesh->global refinements:  0
 
 periodic->mesh:                   periodicMesh
 periodic->dim:                    3
-periodic->polynomial degree:      1
+periodic->polynomial degree[0]:   1
 periodic->components:             1
 
 periodic->solver:                 cg

demo/init/sphere.dat.3d

@@ -3,10 +3,10 @@ dimension of world:      3
 sphereMesh->macro file name:       ./macro/sphere_macro.3d
 sphereMesh->global refinements:    10
 
-sphere->mesh:                 sphereMesh
-sphere->dim:                  2
-sphere->polynomial degree:    1
-sphere->components:           1
+sphere->mesh:                    sphereMesh
+sphere->dim:                     2
+sphere->polynomial degree[0]:    1
+sphere->components:              1
 
 sphere->solver:                cg
 sphere->solver->max iteration: 100

demo/init/torus.dat.3d

@@ -3,10 +3,10 @@ dimension of world:      3
 torusMesh->macro file name:       ./macro/torus_macro.3d
 torusMesh->global refinements:    8
 
-torus->mesh:                 torusMesh
-torus->dim:                  2
-torus->polynomial degree:    1
-torus->components:           1
+torus->mesh:                   torusMesh
+torus->dim:                    2
+torus->polynomial degree[0]:   1
+torus->components:             1
 
 torus->solver:                cg
 torus->solver->max iteration: 1000

doc/operatorTerme.tex

@@ -71,8 +71,8 @@ $F(\{v_i\}_i, \{\nabla w_j\}_j, \vec{x}) \cdot \nabla u$ & \texttt{General\_FOT}
 %==========================================================
 \multicolumn{2}{c}{\scriptsize Second-Order-Terms, sign in strong formulation: -}\\
 \hline
-$\Delta u$ & \texttt{Laplace\_SOT}() \\
-$c \cdot \Delta u$ & \texttt{FactorLaplace\_SOT}($c\in\mathbb{R}$) \\
+$\Delta u$ & \texttt{Simple\_SOT}() \\
+$c \cdot \Delta u$ & \texttt{Simple\_SOT}($c\in\mathbb{R}$) \\
 $\nabla\cdot (f(\vec{x}) \nabla u)$ & \texttt{CoordsAtQP\_SOT}($f:\mathbb{R}^n\rightarrow\mathbb{R}$) \\
 $\nabla\cdot (f(v) \nabla u)$ & \texttt{VecAtQP\_SOT}($v\in${\scriptsize DOFVector}$\langle\mathbb{R}\rangle$, $f:\mathbb{R}\rightarrow\mathbb{R}$) \\
 $\nabla\cdot (f(v, \vec{x}) \nabla u)$ & \texttt{VecAndCoordsAtQP\_SOT}($v\in${\scriptsize DOFVector}$\langle\mathbb{R}\rangle$, $f:\mathbb{R}\times\mathbb{R}^n\rightarrow\mathbb{R}$) \\
@@ -94,4 +94,4 @@ $\nabla \cdot (A(\nabla v, \vec{x}) \nabla u)$ & \texttt{MatrixGradientAndCoords
 $\nabla \cdot (A(\{v_i\}_i, \{\nabla w_j\}_j, \vec{x}) \nabla u)$ & \texttt{General\_SOT}(\small{vector}$\langle${\scriptsize DOFVector}$\langle\mathbb{R}\rangle\rangle$,\small{vector}$\langle${\scriptsize DOFVector}$\langle\mathbb{R}\rangle\rangle$, $ A:\mathbb{R}^n\times$\small{vector}$\langle\mathbb{R}\rangle\times$\small{vector}$\langle\mathbb{R}^n\rangle\rightarrow\mathbb{R}^{n\times n}$, $div:\mathbb{R}^{n\times n}\rightarrow\mathbb{R}^{n}$) \\
 \end{longtable}
 
-\end{document}
+\end{document}
\ No newline at end of file

doc/tutorial/ellipt.tex

@@ -270,7 +270,7 @@ a finer mesh.
 \begin{lstlisting}{}
 ellipt->mesh:                      elliptMesh
 ellipt->dim:                       2
-ellipt->polynomial degree:         1
+ellipt->polynomial degree[0]:      1
 ellipt->components:                1
 \end{lstlisting}
 

doc/tutorial/parametric.tex

 \section{Parametric elements}
 \label{s:parametric}
 
-With parametric elements, problems can be solved on meshes which dimensions are not necessarily equal to the world dimension. Therefore, problems on arbitrary manifolds can be solved. Furthermore, the vertex coordinates of the mesh can be flexible. Hence, moving meshes can be implemented. 
+With parametric elements, problems can be solved on meshes which
+dimensions are not necessarily equal to the world dimension.
+Therefore, problems on arbitrary manifolds can be solved. Furthermore,
+the vertex coordinates of the mesh can be flexible. Hence, moving
+meshes can be implemented.
 
 In this section, we solve equation (\ref{eq:ellipt}) with $f=2x_0$ ($x_0$ is the first component of $x$) on a torus. Then we rotate the torus about the $y$-axis and solve the problem again.
 
@@ -43,7 +47,8 @@ We create a torus with center $(0; 0; 0)$ and the rotation axis in $z$-direction
 
 \subsection{Source code}
 
-First, we define the rotation about the $y$-axis, which is used later to rotate the whole torus and the right hand side function.
+First, we define the rotation about the $y$-axis, which is used later
+to rotate the whole torus and the right hand side function.
 
 \begin{lstlisting}{}
 class YRotation
@@ -87,7 +92,8 @@ private:
 };
 \end{lstlisting}
 
-Every time, the mesh is rotated, the right hand side function will be informed over the method \verb+rotate+. 
+Every time, the mesh is rotated, the right hand side function will be
+informed over the method \verb+rotate+.
 
 Now, we implement the projection on the torus.
 
@@ -132,7 +138,10 @@ protected:
 };
 \end{lstlisting}
 
-In the main program, we create a torus projection as \verb+VOLUME_PROJECTION+ with ID 1. The values of $r_1$ and $r_2$ are chosen, such that the resulting torus is completely surrounded by the macro mesh that is defined later. 
+In the main program, we create a torus projection as
+\verb+VOLUME_PROJECTION+ with ID 1. The values of $r_1$ and $r_2$ are
+chosen, such that the resulting torus is completely surrounded by the
+macro mesh that is defined later.
 
 \begin{lstlisting}{}
 int main(int argc, char* argv[])
@@ -158,9 +167,12 @@ int main(int argc, char* argv[])
   torus.writeFiles(adaptInfo, true);
 \end{lstlisting}
 
-The problem definition and the creation of the adaptation loop are done in the usual way (here, replaced by \verb+...+) . After the adaptation loop has returned, we write the result. 
+The problem definition and the creation of the adaptation loop are
+done in the usual way (here, replaced by \verb+...+) . After the
+adaptation loop has returned, we write the result.
 
-Before we let the torus rotate, some variables are defined. We set the rotation angle to $\frac{\Pi}{3}$.
+Before we let the torus rotate, some variables are defined. We set the
+rotation angle to $\frac{\Pi}{3}$.
 
 \begin{lstlisting}{}
   double rotation = M_PI/3.0;
@@ -181,7 +193,11 @@ Before we let the torus rotate, some variables are defined. We set the rotation
     parametricCoords[i] = new DOFVector<double>(feSpace, "parametric coords");
 \end{lstlisting}
 
-In the next step, we store the rotated vertex coordinates of the mesh in \verb+parametricCoords+,a vector of DOF vectors, where the first vector stores the first component of each vertex coordinate, and so on. In the STL map \verb+visited+, we store which vertices have already been visited, to avoid multiple rotations of the same point.
+In the next step, we store the rotated vertex coordinates of the mesh
+in \verb+parametricCoords+,a vector of DOF vectors, where the first
+vector stores the first component of each vertex coordinate, and so
+on. In the STL map \verb+visited+, we store which vertices have
+already been visited, to avoid multiple rotations of the same point.
 
 \begin{lstlisting}{}
   std::map<DegreeOfFreedom, bool> visited;
@@ -206,14 +222,20 @@ In the next step, we store the rotated vertex coordinates of the mesh in \verb+p
   }
 \end{lstlisting}
 
-We create an instance of class \verb+ParametricFirstOrder+ which then is handed to the mesh. Now, in all future mesh traverses the vertex coordinates stored in \verb+parametricCoords+ are returned, instead of the original coordinates.
+We create an instance of class \verb+ParametricFirstOrder+ which then
+is handed to the mesh. Now, in all future mesh traverses the vertex
+coordinates stored in \verb+parametricCoords+ are returned, instead of
+the original coordinates.
 
 \begin{lstlisting}{}
   ParametricFirstOrder parametric(&parametricCoords);
   torus.getMesh()->setParametric(&parametric);
 \end{lstlisting}
 
-We rotate the right hand side function, reset \verb+adaptInfo+ and start the adaptation loop again. Now, we compute the solution on the rotated torus, which then is written to the files \verb+rotation1.mesh+ and \verb+rotation1.dat+.
+We rotate the right hand side function, reset \verb+adaptInfo+ and
+start the adaptation loop again. Now, we compute the solution on the
+rotated torus, which then is written to the files
+\verb+rotation1.mesh+ and \verb+rotation1.dat+.
 
 \begin{lstlisting}{}
   f.rotate(rotation);
@@ -226,7 +248,9 @@ We rotate the right hand side function, reset \verb+adaptInfo+ and start the ada
   delete dc;
 \end{lstlisting}
 
-We perform another rotation. All we have to do is to modify the coordinates in \verb+parametricCoords+ and to inform $f$ about the rotation.
+We perform another rotation. All we have to do is to modify the
+coordinates in \verb+parametricCoords+ and to inform $f$ about the
+rotation.
 
 \begin{lstlisting}{}
   visited.clear();
@@ -271,7 +295,9 @@ Finally, we free some memory and finish the main program.
 
 \subsection{Parameter file}
 
-In the parameter file, we set the macro file to \verb+./macro/torus_macro.3d+. This two dimensional mesh is 8 times globally refined and successively projected on the torus.
+In the parameter file, we set the macro file to
+\verb+./macro/torus_macro.3d+. This two dimensional mesh is 8 times
+globally refined and successively projected on the torus.
 
 \begin{lstlisting}{}
 dimension of world:      3
@@ -279,9 +305,9 @@ dimension of world:      3
 torusMesh->macro file name:       ./macro/torus_macro.3d
 torusMesh->global refinements:    8
 
-torus->mesh:                 torusMesh
-torus->dim:                  2
-torus->polynomial degree:    1
+torus->mesh:                    torusMesh
+torus->dim:                     2
+torus->polynomial degree[0]:    1
 
 torus->solver:                cg
 torus->solver->max iteration: 1000

doc/tutorial/projections.tex

@@ -174,9 +174,9 @@ dimension of world:      3
 sphereMesh->macro file name:       ./macro/sphere_macro.3d
 sphereMesh->global refinements:    10
 
-sphere->mesh:                 sphereMesh
-sphere->dim:                  2
-sphere->polynomial degree:    1
+sphere->mesh:                   sphereMesh
+sphere->dim:                    2
+sphere->polynomial degree[0]:   1
 
 sphere->solver:                cg
 sphere->solver->max iteration: 100