An Explicit Exact Solution of a Nonlinear Schrödinger Equation for Short Ultraintense Laser Pulse in an Underdense Plasma

Chin. Phys. Lett.

1996, Vol. 13

Issue (8): 561-564 DOI:

Original Articles

An Explicit Exact Solution of a Nonlinear Schrödinger Equation for Short Ultraintense Laser Pulse in an Underdense Plasma

GAO Hong-jun

Laboratory of Computational Physics, Institute of Applied Physics and Computational Mathematics, Beijing 100088

Cite this article:

GAO Hong-jun 1996 Chin. Phys. Lett. 13 561-564

Download: PDF(122KB)
Export: BibTeX | EndNote | Reference Manager | ProCite | RefWorks

Abstract A nonlinear Schrödinger equation for short ultraintense laser pulses in an underdense plasma has been discussed, and three types explicit exact solutions of this equation are obtained by using analytical method.

Keywords: 02.30.Jr 52.40.Nk

Published: 01 August 1996

PACS:	02.30.Jr	(Partial differential equations)
	52.40.Nk

TRENDMD:

URL:

https://cpl.iphy.ac.cn/ OR https://cpl.iphy.ac.cn/Y1996/V13/I8/0561

Service
	E-mail this article
	E-mail Alert
	RSS
Articles by authors
	GAO Hong-jun

Related articles from Frontiers Journals

[1]	E. M. E. Zayed, S. A. Hoda Ibrahim. Exact Solutions of Nonlinear Evolution Equations in Mathematical Physics Using the Modified Simple Equation Method[J]. Chin. Phys. Lett., 2012, 29(6): 561-564
[2]	WU Yong-Qi. Exact Solutions to a Toda-Like Lattice Equation in 2+1 Dimensions[J]. Chin. Phys. Lett., 2012, 29(6): 561-564
[3]	CUI Kai. New Wronskian Form of the N-Soliton Solution to a (2+1)-Dimensional Breaking Soliton Equation[J]. Chin. Phys. Lett., 2012, 29(6): 561-564
[4]	CAO Ce-Wen,ZHANG Guang-Yao. Lax Pairs for Discrete Integrable Equations via Darboux Transformations**[J]. Chin. Phys. Lett., 2012, 29(5): 561-564
[5]	DAI Zheng-De, WU Feng-Xia, LIU Jun and MU Gui. New Mechanical Feature of Two-Solitary Wave to the KdV Equation**[J]. Chin. Phys. Lett., 2012, 29(4): 561-564
[6]	Mohammad Najafi,Maliheh Najafi,M. T. Darvishi. New Exact Solutions to the (2+1)-Dimensional Ablowitz–Kaup–Newell–Segur Equation: Modification of the Extended Homoclinic Test Approach**[J]. Chin. Phys. Lett., 2012, 29(4): 561-564
[7]	S. Karimi Vanani, F. Soleymani. Application of the Homotopy Perturbation Method to the Burgers Equation with Delay[J]. Chin. Phys. Lett., 2012, 29(3): 561-564
[8]	LIU Ping, FU Pei-Kai. Note on the Lax Pair of a Coupled Hybrid System**[J]. Chin. Phys. Lett., 2012, 29(1): 561-564
[9]	LOU Yan, ZHU Jun-Yi . Coupled Nonlinear Schrödinger Equations and the Miura Transformation**[J]. Chin. Phys. Lett., 2011, 28(9): 561-564
[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): 561-564
[11]	LI Dong , XIE Zheng, YI Dong-Yun . Numerical Simulation of Hyperbolic Gradient Flow with Pressure**[J]. Chin. Phys. Lett., 2011, 28(7): 561-564
[12]	ZHAO Song-Lin, ZHANG Da-Jun, CHEN Deng-Yuan . A Direct Linearization Method of the Non-Isospectral KdV Equation**[J]. Chin. Phys. Lett., 2011, 28(6): 561-564
[13]	WU Yong-Qi. Asymptotic Behavior of Periodic Wave Solution to the Hirota–Satsuma Equation[J]. Chin. Phys. Lett., 2011, 28(6): 561-564
[14]	ZHAO Li-Yun, GUO Bo-Ling, HUANG Hai-Yang . Blow-up Solutions to a Viscoelastic Fluid System and a Coupled Navier–Stokes/Phase-Field System in R²**[J]. Chin. Phys. Lett., 2011, 28(6): 561-564
[15]	WU Jian-Ping . Bilinear Bäcklund Transformation for a Variable-Coefficient Kadomtsev–Petviashvili Equation[J]. Chin. Phys. Lett., 2011, 28(6): 561-564

Viewed

Full text

Abstract