General Relativity/Stoke's theorem

< General Relativity

Stokes' Theorem states that if there is an n-dimensional orientable manifold $\mathcal{M}$ with boundary $\partial\mathcal{M}$ , and if there is a form $\omega$ (with compact support) defined on the manifold, then the following is true:

$\int_{\mathcal{M}}d\omega = \int_{\partial\mathcal{M}}\omega$

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