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搜索结果: 1-11 共查到理学 Boussinesq equation相关记录11条 . 查询时间(0.087 秒)
Abstract: This work studies the stability of solitary waves of a class of sixth-order Boussinesq equations.
This work studies the local well-posedness of the initial-value problem for the nonlinear sixth-order Boussinesq equation utt = uxx + uxxxx + uxxxxxx + (u2)xx, where = ±1. We prove local well-posed...
A numerical method is developed leading to Lyapunov operators to approximate the solution of two-dimensional Boussinesq equation. It consists of an order reduction method and a finite difference disc...
We show that the Cauchy problem for the defocusing generalized Boussinesq equation utt uxx + uxxxx − (|u|2ku)xx = 0, k  1, on the real line is globally well-posed in Hs(R) for s > 1W...
Based on a new projective Riccati equations approach and Maple software, a class of nonlinear evolution equation-Boussinesq equation is discussed in this paper, some new explicit and exact solutions a...
Based on a new projective Riccati equations approach and Maple software, a class of nonlinear evolution equation-Boussinesq equation is discussed in this paper, some new explicit and exact solutions a...
In this paper Lie group classification of a Generalized Bonussinesq Equation (p, q, r are constant) is obtained by the one-parameter optimal system of one-dimensional subalgebras of the Lie Algebra wh...
2001Vol.35No.4pp.399-404DOI: Conditional Similarity Solutions of the Boussinesq Equation TANG Xiao-Yan,1 LIN Ji1,2 and LOU Sen-Yue1,3 1 Department of Applied Physics, S...
2007Vol.47No.3pp.413-420DOI: Numerical Solutions of Fractional Boussinesq Equation WANG Qi School of Mathematical Sciences, Fudan University, Shanghai 200433, China Key ...
2004Vol.41No.5pp.671-674DOI: A General Mapping Approach and New Travelling Wave Solutions to (2+1)-Dimensional Boussinesq Equation ZHENG Chun-Long1,2 and CHEN Li-Qun2 1 ...
2004Vol.42No.2pp.239-241DOI: Exact Periodic-Wave Solutions for (2+1)-Dimensional Boussinesq Equation and (3+1)-Dimensional KP Equation ZHAO Qiang, LIU Shi-Kuo, and FU Zun-Tao ...

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