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@@ -24,7 +24,7 @@ $
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\mathbf{u}_t = \mathcal F ( \mathbf{u}_{x}, \mathbf{u}_{xx}, ... \mathbf{u}_{xx...x} ) ,
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$
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where the $_{\mathbf{x}}$ subscripts denote spatial derivatives with respect to one of the spatial dimensions
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of higher and higher order (this can of course also include derivatives with repsect to different axes).
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of higher and higher order (this can of course also include derivatives with respect to different axes).
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In this context we can employ DL by approximating the unknown $\mathbf{u}$ itself
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with a NN, denoted by $\tilde{\mathbf{u}}$. If the approximation is accurate, the PDE
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