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Dynamics of a 3D Benjamin-Bona-Mahony equations with sublinear operator

机译:用载级载物的3D本杰明-BONA-MAHOMAHONY方程的动态

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摘要

This paper is concerned with the tempered pullback dynamics for a three dimensional Benjamin–Bona–Mahony equations with sublinear operator on bounded domain, which describes the long time behavior for long waves model in shallow water with friction. By virtue of a new retarded Gronwall inequality, and using the energy equation method from J.M. Ball (Disc. Cont. Dyn. Syst. 10 (2004 ) 31–52) to achieve asymptotic compactness for solution process, the minimal family of pullback attractors has been obtained, which reduces a single trajectory under a sufficient condition.
机译:本文涉及具有界面上限域的三维Benjamin-Bona-Maha-Mahony方程的升温回升动力学,其描述了浅水中长波模型的长时间行为与摩擦。 借助于新的延迟的Gronwall不等式,并使用JM Ball(光盘的能量方程方法(光盘。Syn。Synt。10(2004)31-52)实现解决方案过程的渐近紧凑性,最小的回调吸引子系列 获得了,其在充分条件下减少了单个轨迹。

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