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100644 --- a/semester3/numcs/parts/02_quadrature/04_in-rd.tex +++ b/semester3/numcs/parts/02_quadrature/04_in-rd.tex @@ -23,8 +23,6 @@ Was dasselbe ist, wie oben, aber mit $d$ Summen und $d$-mal ein $w_{j_k}$ und ei % https://www.slingacademy.com/article/scipy-integrate-simpson-function-4-examples/ explains scipy's n-d integration well -\newpage - \innumpy Lassen sich so die bekannten Verfahren wie die Trapez-Regel oder Simpson-Regel leicht auf höhere Dimensionen anwenden \begin{code}{python} @@ -64,6 +62,8 @@ def simpson_2d_mesh(f, a: float, b: float, Nx: int, c: float, d: float, Ny: int) return Q \end{code} +\newpage + \begin{recall}[]{Tensor-Produkt} \TODO Write this section \end{recall}