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Currently displaying 1 – 3 of 3

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Unicité dans $L^{d}$ des solutions du système de Navier-Stokes : cas des domaines lipschitziens

Sylvie Monniaux — 2003

Annales mathématiques Blaise Pascal

On prouve l’unicité des solutions du système de Navier-Stokes incompressible dans $𝒞 ([0, T); L^{d} {(Ω)}^{d})$ , où $Ω$ est un domaine lipschitzien borné de $ℝ^{d}$ ( $d \geq 3$ ).

Heat-Kernels and Maximal L... - L...-Estimates: The Non-Autonomous Case.

Matthias Hieber; Sylvie Monniaux — 2000

The journal of Fourier analysis and applications [[Elektronische Ressource]]

Riesz transforms associated with the Hodge Laplacian in Lipschitz subdomains of Riemannian manifolds

Steve Hofmann; Marius Mitrea; Sylvie Monniaux — 2011

Annales de l’institut Fourier

We prove $L^{p}$ -bounds for the Riesz transforms associated to the Hodge-Laplacian equipped with absolute and relative boundary conditions in a Lipschitz subdomain of a (smooth) Riemannian manifold for $p$ in a certain interval depending on the Lipschitz character of the domain.

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