Multiple Soliton Solutions of the Dispersive Long-Wave Equations

Chin. Phys. Lett.

1999, Vol. 16

Issue (1): 4-5 DOI:

Original Articles

Multiple Soliton Solutions of the Dispersive Long-Wave Equations

ZHANG Jie-fang

Research Centre of Engineering Science, Zhejiang University of Technology, Hangzhou 310032 Department of Physics, Institute of Nonlinear Physics, Zhejiang Normal University, Jinhua 321004

Cite this article:

ZHANG Jie-fang 1999 Chin. Phys. Lett. 16 4-5

Download: PDF(110KB)
Export: BibTeX | EndNote | Reference Manager | ProCite | RefWorks

Abstract Using a simple homogeneous balance method, which is very concise and primary, we find the multiple soliton solutions of the dispersive long-wave equations. The method can be generalized to deal with the higher dimensional dispersive long-wave equations and other class of nonlinear equation.

Keywords: 03.40.Kf 02.90.+p 03.65.Ge

Published: 01 January 1999

PACS:	03.40.Kf
	02.90.+p	(Other topics in mathematical methods in physics)
	03.65.Ge	(Solutions of wave equations: bound states)

TRENDMD:

URL:

https://cpl.iphy.ac.cn/ OR https://cpl.iphy.ac.cn/Y1999/V16/I1/04

Service
	E-mail this article
	E-mail Alert
	RSS
Articles by authors
	ZHANG Jie-fang

Related articles from Frontiers Journals

[1]	Ramesh Kumar, Fakir Chand. Energy Spectra of the Coulomb Perturbed Potential in N-Dimensional Hilbert Space[J]. Chin. Phys. Lett., 2012, 29(6): 4-5
[2]	Akpan N. Ikot. Solutions to the Klein–Gordon Equation with Equal Scalar and Vector Modified Hylleraas Plus Exponential Rosen Morse Potentials[J]. Chin. Phys. Lett., 2012, 29(6): 4-5
[3]	NIU Yao-Bin, WANG Zhong-Wei, DONG Si-Wei. Modified Homotopy Perturbation Method for Certain Strongly Nonlinear Oscillators[J]. Chin. Phys. Lett., 2012, 29(6): 4-5
[4]	HUANG Chao-Guang,,TIAN Yu,WU Xiao-Ning,XU Zhan,ZHOU Bin. New Geometry with All Killing Vectors Spanning the Poincaré Algebra**[J]. Chin. Phys. Lett., 2012, 29(4): 4-5
[5]	A. I. Arbab. Transport Properties of the Universal Quantum Equation[J]. Chin. Phys. Lett., 2012, 29(3): 4-5
[6]	WANG Jun-Min. Periodic Wave Solutions to a (3+1)-Dimensional Soliton Equation[J]. Chin. Phys. Lett., 2012, 29(2): 4-5
[7]	Hassanabadi Hassan, Yazarloo Bentol Hoda, LU Liang-Liang. Approximate Analytical Solutions to the Generalized Pöschl–Teller Potential in D Dimensions[J]. Chin. Phys. Lett., 2012, 29(2): 4-5
[8]	CHEN Qing-Hu, , LI Lei, LIU Tao, WANG Ke-Lin. The Spectrum in Qubit-Oscillator Systems in the Ultrastrong Coupling Regime**[J]. Chin. Phys. Lett., 2012, 29(1): 4-5
[9]	WANG Jun-Min, YANG Xiao . Theta-function Solutions to the (2+1)-Dimensional Breaking Soliton Equation**[J]. Chin. Phys. Lett., 2011, 28(9): 4-5
[10]	A H Bokhari, F D Zaman, K Fakhar, , A H Kara . A Note on the Invariance Properties and Conservation Laws of the Kadomstev–Petviashvili Equation with Power Law Nonlinearity*[J]. Chin. Phys. Lett., 2011, 28(9): 4-5
[11]	M. R. Setare, , D. Jahani, * . Quantum Hall Effect and Different Zero-Energy Modes of Graphene[J]. Chin. Phys. Lett., 2011, 28(9): 4-5
[12]	ZHANG Min-Cang, HUANG-FU Guo-Qing . Analytical Approximation to the ℓ-Wave Solutions of the Hulthén Potential in Tridiagonal Representation**[J]. Chin. Phys. Lett., 2011, 28(5): 4-5
[13]	O. Bayrak, A. Soylu, I. Boztosun . Effect of the Velocity-Dependent Potentials on the Bound State Energy Eigenvalues**[J]. Chin. Phys. Lett., 2011, 28(4): 4-5
[14]	WANG Jun-Min . Traveling Wave Evolutions of a Cosh-Gaussian Laser Beam in Both Kerr and Cubic Quintic Nonlinear Media Based on Mathematica[J]. Chin. Phys. Lett., 2011, 28(3): 4-5
[15]	Altu&#, , Arda, Ramazan Sever. Effective Mass Schrödinger Equation via Point Canonical Transformation[J]. Chin. Phys. Lett., 2010, 27(7): 4-5

Viewed

Full text

Abstract