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[NumCS] Finish up nd quad
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@@ -15,10 +15,15 @@ und für beliebige $d$ haben wir
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\end{align*}
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\end{align*}
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\drmvspace
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\drmvspace
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Which has the same form as above, but with $d$ sums and $d$ times a $w_{j_k}$ and a $d$-dimensional function $f$
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Was dasselbe ist, wie oben, aber mit $d$ Summen und $d$-mal ein $w_{j_k}$ und eine $d$-dimensionale Funktion $f$
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% https://www.slingacademy.com/article/scipy-integrate-simpson-function-4-examples/ explains scipy's n-d integration well
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% https://www.slingacademy.com/article/scipy-integrate-simpson-function-4-examples/ explains scipy's n-d integration well
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% TODO: Insert code for multi dimensional quadrature from exercise
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\begin{recall}[]{Tensor-Produkt}
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\begin{recall}[]{Tensor-Produkt}
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\TODO Write this section
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\TODO Write this section
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\end{recall}
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\end{recall}
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Die wichtigste Erkenntnis aus diesem Abschnitt ist die Idee, ein \bi{Sparse-Grid} zu verwenden, um die Rechenarbeit zu reduzieren.
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\innumpy Gibt es die Möglichkeit Sparse-Grid arrays mit \texttt{scipy.sparse} zu erstellen.
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