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Gauss' theorem

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Gauss' theorem [′gau̇s ‚thirĀ·əm]
(mathematics)
The assertion, under certain light restrictions, that the volume integral through a volumeVof the divergence of a vector function is equal to the surface integral of the exterior normal component of the vector function over the boundary surface ofV. Also known as divergence theorem; Green's theorem in space; Ostrogradski's theorem.
At a point on a surface the product of the principal curvatures is an invariant of the surface, called the Gaussian curvature.


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Applying Gauss' theorem leads to the following integrated conservation equation: [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (23) In general, this equation cannot be solved analytically and a numerical solution will require that we need to transform it into an algebraic equation.
 
 
 
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