On the Cauchy Problem for a Weakly Dissipative Periodic Two-Component Dullin-Gottwald-Holm System

On the Cauchy Problem for a Weakly Dissipative Periodic Two-Component Dullin-Gottwald-Holm System

论文摘要

The local well-posedness of the weakly dissipative nonlinear shallow water wave equation is established. For different initial values, we obtain the global existence of the solution and the blow-up of the solution respectively. It is necessary to study the influence of dissipation term on the system solution. Due to the complexity of the equation itself, it is difficult to find a connection between each other. The abstract Cauhcy problem is the most significant application theme of the operator semi-group, so the two promote and grow together. The domain of the generator can be relaxed to the polynomial case without the need for dense and pre-solved estimates. This has broadly broadened its scope of application.

论文目录

文章来源

类型: 国际会议

作者: Haicui Lv,Yanli Wang,Jia Song

来源: 2019 6th International Conference on Machinery,Mechanics,Materials,and Computer Engineering(MMMCE 2019) 2019-07-27

年度: 2019

分类: 基础科学

专业: 物理学

单位: Haojing College of Shaanxi University of Science &Technology

分类号: O411.1

页码: 469-472

总页数: 4

文件大小: 921k

下载量: 1

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On the Cauchy Problem for a Weakly Dissipative Periodic Two-Component Dullin-Gottwald-Holm System
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