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Your search keyword '"Navier-Stokes equations, weak solutions, regularity and partial regularity"' showing total 1 results
Start Over Descriptor "Navier-Stokes equations, weak solutions, regularity and partial regularity" Topic condensed matter physics
1 results on '"Navier-Stokes equations, weak solutions, regularity and partial regularity"'

1. A Note on Prodi–Serrin Conditions for the Regularity of a Weak Solution to the Navier–Stokes Equations

Author

Paolo Maremonti and Maremonti, Paolo

Subjects
Applied Mathematics, Weak solution, 010102 general mathematics, Mathematical analysis, Mathematics::Analysis of PDEs, Navier–Stokes equations, weak solutions, regularity and partial regularity, Condensed Matter Physics, 01 natural sciences, Omega, 010101 applied mathematics, Computational Mathematics, Mathematics - Analysis of PDEs, Compatibility (mechanics), FOS: Mathematics, 0101 mathematics, Navier–Stokes equations, Mathematical Physics, Analysis of PDEs (math.AP), Mathematics
Abstract

The paper is concerned with the regularity of weak solutions to the Navier–Stokes equations. The aim is to show a relaxed Prodi–Serrin condition for regularity. The most interesting aspect of the result is that no compatibility condition is required on the initial data $$v_\circ \in J^2(\Omega )$$ .

Published
2018

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