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@@ -318,3 +318,12 @@ mit den Lagerbedingung \(\tensor{\hat{u}}_0 = 0\) sich zu einem eindeutig lösba
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\subsubsection{Dynamische Analysen}
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\[
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\begin{Array}{rcl}
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\nabla\cdot\tensorII{\sigma} + \rho\tensorI{b} &= \rho\tensorI{\ddt{u}} & \quad \forall \tensorI{x}\in V ~\wedge~ \forall t \in [0,T] , \\
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\tensorI{u} &= \tensorI{u}_0 & \quad\text{auf } \partial V_1, \\
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\tensorII{\sigma}\cdot\tensorI{n} &= \tensorI{t} & \quad\text{auf } \partial V_2, \\
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&&\quad\text{wobei }\partial V_1 \cup \partial V_2 = \partial V.
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\end{Array}
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\]
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