- \varDelta u &= 0 &\text{ in } \Omega& \subset \R^3,\\
u &= f &\text{ auf } \Gamma&:=\partial\Omega,
\end{align}
-wobei $\varDelta u := \partial_x^2u+\partial_y^2u$ den Laplace-Operator bezeichnet und $\Omega \subset \R^3$ sei eine beschränkte Teilmenge von $\R^3$ mit Dirichlet-Rand $\Gamma := \partial \Omega$.\\
+wobei $\varDelta u := \partial_x^2u+\partial_y^2u$ den Laplace-Operator bezeichnet und $\Omega \subset \R^3$ eine beschränkte Teilmenge von $\R^3$ mit Lipschitz-Rand $\Gamma := \partial \Omega$ ist.\\
\noindent
Wir wissen, dass die Laplace-Gleichung erfüllt wird durch:
% \phi_{\ell/2} &= D \cdot y\\
% \end{align}
-\subsection{Netz}
+\subsection{Netze}
Für die Diskretisierung des Problems wollen wir nun einige Begriffe definieren.
-\begin{defi}
- Sei $T \subseteq \R^3$ ein achsenorientiertes Rechteck, wenn sich aus dem Eckpunkt $C \in \R^3$, alle weiteren Knoten schreiben lassen als $\{ C + a\cdot A, C + a \cdot A + b \cdot B , C + b \cdot B\}$, wobei Vektoren $A,B \in \{(1,0,0)^T,(0,1,0)^T,(0,0,1)^T\}$. und Skalare $a,b\neq0$ sind und der Flächeninhalt $|T| > 0$. \todo{Kanten/Seiten definieren? Anmerken, dass ein Kante als Vektor nur eine dim $\neq 0$?}\\Weiterhin sei
+\begin{defi}[Partition]
+ Wir nennen $T \subseteq \R^3$ ein achsenorientiertes Rechteck, wenn sich aus einem Eckpunkt $C \in \R^3$, alle weiteren Knoten schreiben lassen als $\{ C + a\cdot A, C + a \cdot A + b \cdot B , C + b \cdot B\}$, wobei Vektoren $A,B \in \{(1,0,0)^T,(0,1,0)^T,(0,0,1)^T\}$. und Skalare $a,b\neq0$ sind und der Flächeninhalt $|T| > 0$. \todo{Kanten/Seiten definieren? Anmerken, dass ein Kante als Vektor nur eine dim $\neq 0$?}\\Weiterhin sei
\begin{align}
C_T &:= \{ c_i:1\leq i \leq 4\}
\end{align}
\end{defi}
\begin{defi}
- Sei $\T_{\ell} = \{T_1,T_2,\dots,T_N\}$ eine \todo{Triangulierung ($\to$ Dreiecke?)} von $\Gamma$. Dann gilt:
+ Wir nennen $\T_{\ell} = \{T_1,T_2,\dots,T_N\}$ eine Partition von $\Gamma$ falls:
\begin{itemize}
\item $\overline{\Gamma} = \bigcup_{j=1}^NT_j$
- \item $\forall T_j \in T_{\ell}$ abgeschlossen und nicht null $\abs{T_j}>0$
- \item $\abs{T_j \cap T_k} = 0$ mit $T_j,T_k\in\T_{\ell}$ und $T_j\neq T_k$
+ \item alle Elemente aus $T_{\ell}$ abgeschlossene achsenorientierte Rechtecke
+ \item $\abs{T_j \cap T_k}$ ist entweder ein Knoten, eine Seite oder keines von beiden mit $T_j,T_k\in\T_{\ell}$ und $T_j\neq T_k$
\end{itemize}
\end{defi}
Den Begriff der Triangulierung wollen wir hier noch stärker definieren, da wir pro Seite eines Rechtecks nur einen hängenden Knoten zulassen wollen.
\todo{+Bild}
\subsubsection{Verfeinern}
+\begin{defi}[Lokale Verfeinerung]
+\end{defi}
+
\begin{defi}
Sei $\T_{\ell/2}$ die aus der Verfeinerung von $\T_{\ell}$ resultierende gültige Triangulierung.
\end{defi}
+++ /dev/null
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-81 0 61 0 83 0 63 0 69 0 94 0 68 0 120 0
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--764 0 0 232 764 0 0 -232 3539 3166 5 MP stroke
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-3539 3166 mt 4303 3166 L
-3539 3166 mt 3539 2934 L
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-3539 3166 mt 3539 2934 L
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-(tsAA A) s
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-226 0 3584 2999 2 MP stroke
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' * > for(int i=0;i<gauss_size[3];++i)' char(10) ...
' * > sol += sin(gauss_nodes[3][i].n) * gauss_nodes[3][i].w;' char(10) ...
' *' char(10) ...
-' * Peter Schaefer (Automatisch generiert durch export_gaus() )' char(10) ...
+' * Peter Schaefer (Automatisch generiert durch export_gaus.m )' char(10) ...
' */' char(10) char(10) ...
'typedef struct _gauss{' char(10) ...
' double n;' char(10) ...
fid = fopen(file,'w');
fprintf(fid,'%s',str);
fclose(fid);
-end
\ No newline at end of file
+end
* > for(int i=0;i<gauss_size[3];++i)
* > sol += sin(gauss_nodes[3][i].n) * gauss_nodes[3][i].w;
*
- * Peter Schaefer (Automatisch generiert durch export_gaus() )
+ * Peter Schaefer (Automatisch generiert durch export_gaus.m )
*/
typedef struct _gauss{
//kurze Seite nach vorn\r
switch_site(b, d, t, v, d1, d2);\r
\r
+ //kurze Achse nach vorn\r
+ switch_dim(b, d, t, v, d1, d2);\r
+\r
if ((t * t + v * v) < zeta[0] * dist2(b, d, t, v, d1, d2, d3))\r
return calcParIntQ(b, d, t, v, d1, d2, d3);\r
\r