Approximate inertial manifolds under spline wavelet basis in weakly damped forced KdV equation

机译：弱阻尼强迫KdV方程中基于样条小波的近似惯性流形

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The paper studies the longtime dynamical behavior by using the spline wavelet basis in weakly damped forced KdV equation.

机译：本文在弱阻尼强迫KdV方程中使用样条小波基研究了长期动力学行为。

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《The 3rd International Conference on Nonlinear Mechanics (ICNM-III) Shanghai, China August 17-20, 1998》|1998年|p.725-729|共5页
会议地点 Shanghai(CN);Shanghai(CN)
作者
Tian Li-xin; Zhao Jie-wen; Lin Yu-rui;
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原文格式 PDF
正文语种 eng
中图分类力学;
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入库时间 2022-08-26 14:02:00

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专利

1. THE WILD SOLUTIONS OF THE INDUCED FORM UNDER THE SPLINE WAVELET BASIS IN WEAKLY DAMPED FORCED KdV EQUATION [J] . 林玉蕊, 田立新, 刘曾荣应用数学和力学：英文版 . 1998,第012期

机译：在弱衰减强制KDV方程中的花键小波下诱导形式的野生溶液
2. An Application of Approximate Inertial Manifolds to a Weakly Damped Nonlinear Schrodinger Equation [J] . M. S. Jolly, R. Temam, C. Xiong Numerical Functional Analysis and Optimization . 1995,第7a8期

机译：近似惯性流形在弱阻尼非线性薛定inger方程中的应用
3. Attractors of Weakly Damped Forced KdV Equations with External Periodic Excitation [J] . LIU Yu-rong, LIU Zeng-rong, ZHENG Yong-ai Journal of Shanghai University . 2000,第3期

机译：具有外部周期激励的弱阻尼强迫KdV方程的吸引子
4. Approximate inertial manifolds under spline wavelet basis in weakly damped forced KdV equation [C] . Tian Li-xin, Zhao Jie-wen, Lin Yu-rui International conference on nonlinear mechanics . 1998

机译：在弱阻尼强制KDV方程中呈曲线小波下的近似惯性歧管
5. Attractors for weakly dissipative equations. Inertial manifolds and normal hyperbolicity. Approximate inertial manifolds of exponential order. [D] . Rosa, Ricardo Martins da Silva. 1996

机译：弱耗散方程的吸引子。惯性流形和正常双曲线。指数级的近似惯性流形。
6. A reliable algorithm to compute the approximate solution of KdV-type partial differential equations of order seven [O] . Sidra Saleem, Malik Zawwar Hussain, Imran Aziz 2021

机译：一种可靠的算法用于计算七个顺序七分局部微分方程的近似解
7. Global attractor for the weakly damped forced KdV equation in Sobolev spaces of low regularity [O] . Xingyu Yang 2011

机译：低规划空间弱阻尼强迫KDV方程的全局吸引子

Approximate inertial manifolds under spline wavelet basis in weakly damped forced KdV equation

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