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Stokes' Theorem, distilled:The line integral of F around any closed curve C equals the surface integral of curl F over any surface S it bounds.Every circulation on the boundary is accounted by the net "swirl" inside.∮_C F · dr = ∬_S (∇ × F) · dS
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Stokes' Theorem, distilled:The line integral of F around any closed curve C equals the surface integral of curl F over any surface S it bounds.Every circulation on the boundary is accounted by the net "swirl" inside.∮_C F · dr = ∬_S (∇ × F) · dS
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