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Dynamics for a stochastic degenerate parabolic equation

机译:随机退化的抛物方程的动力学

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In this paper we consider the long-time behavior of a class of stochastic degenerate parabolic equations involving an operator which is X-elliptic with respect to a family of locally Lipschitz continuous vector fields X = {X-1, X-2, ..., X-(m) over tilde}. The nonlinearity satisfies a dissipative condition with polynomial growth of arbitrary order p = 2. The existence of the random attractor in L-2(theta), higher-order integrability and continuity in H are established. (C) 2018 Elsevier Ltd. All rights reserved.
机译:在本文中,我们考虑了一类随机退化的抛物型方程的长期行为,该方程涉及一个相对于一族局部Lipschitz连续矢量场X = {X-1,X-2,..的X椭圆算子。 。,X-(m)over tilde}。非线性满足耗散条件,且多项式增长为任意阶数p> =2。建立了L-2θ中随机吸引子的存在,H中的高阶可积性和连续性。 (C)2018 Elsevier Ltd.保留所有权利。

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