Baoquan Yuan
Published 2011-12-26Version 1
We study the blowup criterion of smooth solution to the Oldroyd models. Let $(u(t,x), F(t,x)$ be a smooth solution in $[0,T)$, it is shown that the solution $(u(t,x), F(t,x)$ does not appear breakdown until $t=T$ provided $\nabla u(t,x)\in L^1([0,T]; L^\infty(\mr^n))$, $n=2,3$.
Remarks on the Blowup Criteria for Oldroyd Models
The uniform time of existence of the smooth solution for 3D Euler-$α$ equations with Dirichlet boundary conditions
Regularity of Nash payoffs of Markovian nonzero-sum stochastic differential games
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