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This paper investigates temporal regularity of solutions for the incompressible Euler equations in a critical Besov space $B^{\frac{d}{p}+1}_{p,1}(\mathbb{R}^d)$ for $1{\leq}p{\leq}d$.
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참고문헌 (9)
참고문헌 신청
J. Bourgain / 2013 / Strong ill-posedness of the incompressible Euler equa-tions in borderline Sobolev spaces
D. Chae / 2004 / Local existence and blow-up criterion for the Euler equations in the Besov spaces / Asymptotic Analysis 38:339~358
J.-Y. Chemin / 1981 / Perfect incompressible fluids / Clarendon Press
A. Majda / 2002 / Vorticity and incompressible flow / Cambridge Uni-versity Press
H. C. Pak / 2004 / Existence of solution for the Euler equations in a critical Besov space B1∞,1(Rn) / Comm. Partial Diff. Eq 29:1149~1166
D. Chae / 2004 / Local existence and blow-up criterion for the Euler equations in the Besov spaces / Asymptotic Analysis 38:339~358
J.-Y. Chemin / 1981 / Perfect incompressible fluids / Clarendon Press
A. Majda / 2002 / Vorticity and incompressible flow / Cambridge Uni-versity Press
H. C. Pak / 2004 / Existence of solution for the Euler equations in a critical Besov space B1∞,1(Rn) / Comm. Partial Diff. Eq 29:1149~1166
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