首页> 外文期刊>Discrete and continuous dynamical systems >EXISTENCE AND UPPER SEMICONTINUITY OF RANDOM ATTRACTORS FOR NON-AUTONOMOUS STOCHASTIC STRONGLY DAMPED WAVE EQUATION WITH MULTIPLICATIVE NOISE
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EXISTENCE AND UPPER SEMICONTINUITY OF RANDOM ATTRACTORS FOR NON-AUTONOMOUS STOCHASTIC STRONGLY DAMPED WAVE EQUATION WITH MULTIPLICATIVE NOISE

机译:具有多重噪声的非自治随机强阻尼波方程的随机吸引子的存在性和上半连续性

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摘要

In this paper we study the asymptotic behavior of solutions of the non-autonomous stochastic strongly damped wave equation driven by multiplicative noise defined on unbounded domains. We first introduce a continuous cocycle for the equation. Then we consider the existence of a tempered pullback random attractor for the cocycle. Finally we establish the upper semicontinuity of random attractors as the coefficient of the white noise term tends to zero.
机译:在本文中,我们研究了由无界域上定义的乘性噪声驱动的非自治随机强阻尼波方程解的渐近行为。我们首先为方程式引入一个连续的cocycle。然后,我们考虑了该cocycle的回火随机吸引子的存在。最后,随着白噪声项的系数趋于零,我们建立了随机吸引子的上半连续性。

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