Exact traveling wave solutions of some nonlinear physical models. II. Coupled KdV type equations - Details

Author：

Hu, J. (Hu, J..) | Feng, X. (Feng, X..) | Li, Z. (Li, Z..)

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Scopus

Abstract：

New　exact　traveling　wave　solutions　are　derived　for　two　coupled　nonlinear　water　wave　equations　by　using　a　delicate　way　of　rank　analysis　two-step　ansatz　method.

Keyword：

Ansatz and rank analysis method; Boussinesq system; Coupled KdV equations; Exact traveling wave solution

Author Community：

[ 1 ] [Hu, J.]Department of Applied Mathematics, Beijing Polytechnic University, Beijing 100022, China
[ 2 ] [Feng, X.]Ctr. Space Plasma and Aeronomic Res., Dept. of Mech. and Aerosp. Eng., University of Alabama in Huntsville, Huntsville, AL 35899, United States
[ 3 ] [Feng, X.]Lab. Numer. Stud. Heliospheric Phys., Chinese Academy of Sciences, P. O. Box 8701, Beijing 100080, China
[ 4 ] [Li, Z.]Dept. of Mechanics and Eng. Science, Peking University, Beijing 100871, China

Reprint Author's Address：

[Hu, J.]Department of Applied Mathematics, Beijing Polytechnic University, Beijing 100022, China

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Source ：

Communications in Nonlinear Science and Numerical Simulation

ISSN： 1007-5704

Year： 2000

Issue： 4

Volume： 5

Page： 162-169

3 . 9 0 0

JCR@2022

ESI Discipline： PHYSICS;

Cited Count：

WoS CC Cited Count： 0

SCOPUS Cited Count：

ESI Highly Cited Papers on the List： 0 Unfold All

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Chinese Cited Count：

30 Days PV： 5

Affiliated Colleges：

材料科学与工程学院本学院/部未明确归属的数据

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