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Nombres de Reynolds, stabilité et Navier-Stokes

100%

Cannone M.

Banach Center Publications

2000

tom 52

nr 1

29-59

The Cauchy problem for the magneto-hydrodynamic system

51%

Cannone M., Miao C., Prioux N., Yuan B.

Banach Center Publications

2006

tom 74

nr 1

59-93

We study the uniqueness and regularity of Leray-Hopf's weak solutions for the MHD equations with dissipation and resistance in different frameworks. Using different kinds of space-time estimates in conjunction with the Littlewood-Paley-Bony decomposition, we present some general criteria of uniqueness and regularity of weak solutions to the MHD system, and prove the uniqueness and regularity criterion in the framework of mixed space-time Besov spaces by applying Tao's trichotomy method.

Asymptotic stability of Navier-Stokes flow past an obstacle

51%

Biler P., Cannone M., Karch G.

Banach Center Publications

2004

tom 66

nr 1

47-59

Results on the asymptotic stability of solutions of the exterior Navier-Stokes problem in ℝ³ are proved in the framework of weak $L^p$ spaces.

Ograniczanie wyników

3 Banach Center Publications

3 Cannone M.

1 Biler P.

1 Karch G.

1 Miao C.

1 Prioux N.

1 Yuan B.

1 2006

1 2004

1 2000

Wyniki wyszukiwania

Nombres de Reynolds, stabilité et Navier-Stokes

The Cauchy problem for the magneto-hydrodynamic system

Asymptotic stability of Navier-Stokes flow past an obstacle