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Random Dynamics of the Stochastic Boussinesq Equations Driven by Lévy Noises

机译:Lévy噪声驱动的随机Boussinesq方程的随机动力学

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This paper is devoted to the investigation of random dynamics of the stochastic Boussinesq equations driven by Lévy noise. Some fundamental properties of a subordinator Lévy process and the stochastic integral with respect to a Lévy process are discussed, and then the existence, uniqueness, regularity, and the random dynamical system generated by the stochastic Boussinesq equations are established. Finally, some discussions on the global weak solution of the stochastic Boussinesq equations driven by general Lévy noise are also presented.
机译:本文致力于研究由Lévy噪声驱动的随机Boussinesq方程的随机动力学。讨论了从属Lévy过程的一些基本性质以及关于Lévy过程的随机积分,然后建立了随机Boussinesq方程组的存在性,唯一性,规则性和随机动力系统。最后,还讨论了由一般Lévy噪声驱动的随机Boussinesq方程的整体弱解。

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