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Gauss tensor formula

Substituting equation (F.9) into the Gauss tensor formula (F.8), we write the Green s tensor formula in the final form ... [Pg.591]

Now let us transform the surface integral in (13.133) into a volume integral, using the Gauss formula. According to equation (13.15), the normal stresses, P , can be expressed by the stress tensor as follows ... [Pg.422]

Let G = G (r) be a tensor field differentiable continuously everywhere in the domain D up to its boundary S. The tensor statement of the Gauss theorem can be expressed by the following formula ... [Pg.590]


See other pages where Gauss tensor formula is mentioned: [Pg.590]   
See also in sourсe #XX -- [ Pg.590 ]




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