Fluid dynamics and the calculus of horizontal variations
Résumé
A horizontal variation is a shîft dcfined in the (1, r,) space or in the (x,} space by a smooth vector field 'P The corresponding laws of transport for vector or tensor fields and for vector or tensor measures are investigated This is used to characterize the (possibly non-smooth) solutions of the dynamical equations of a nonhomogeneous compressible barotropic inviscid fluid, in Euler variables, as the critical points of some real functionals on infinite dimensional manifolds
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Fluid_dynamics_calculus_variations_Moreau_1982_retouche.pdf (3.11 Mo)
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