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Grundprinzip: Stokes’ Satz verbindet Linienintegrale und Flächenintegrale Das Stokes’sche Theorem ist eine der Kernregeln der Vektoranalysis und beschreibt, wie das Linienintegral eines Vektorfeldes entlang einer geschlossenen Kurve mit dem Flächenintegral der Rotation dieses Feldes über die von der Kurve eingeschlossene Fläche zusammenhängt. Mathematisch ausgedrückt lautet dies: \[ \oint_\gamma \mathbf{F} \cdot d\mathbf{s} = \int_S (\nabla \times

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