Dispersive optical solitons by the semi-inverse variational principle

被引：26

作者：

Biswas, Anjan ^{[1
,2
]}

Johnson, Stephen ^{[1
,2
]}

Fessak, Megan ^{[1
,2
]}

Siercke, Beatrice ^{[2
]}

Zerrad, Essaid ^{[3
]}

Konar, Swapan ^{[4
]}

机构：

[1] Delaware State Univ, Dept Math Sci, Dover, DE 19901 USA

[2] Delaware State Univ, Ctr Res & Educ Opt Sci & Applicat, Dover, DE 19901 USA

[3] Delaware State Univ, Dept Phys & Preengn, Dover, DE 19901 USA

[4] Birla Inst Technol, Dept Appl Phys, Ranchi 835215, Bihar, India

来源：

JOURNAL OF MODERN OPTICS | 2012年 / 59卷 / 03期

关键词：

optical fibers; optical communications; solitons; PERTURBATION;

D O I：

10.1080/09500340.2011.620185

中图分类号：

O43 [光学];

学科分类号：

070207 ; 0803 ;

摘要：

In this paper an analytical expression for an optical soliton is obtained with the aid of He's semi-inverse variational principle in the presence of third- and fourth-order dispersion as well as inter-modal dispersion. Three laws of nonlinear media are considered in this paper: the Kerr law, the power law and the log law.

引用

页码：213 / 217

页数：5

共 20 条

[1] High-order soliton breakup and soliton self-frequency shifts in a microstructured optical fiber [J].

Banaee, M. G. ;

Young, Jeff F. .

JOURNAL OF THE OPTICAL SOCIETY OF AMERICA B-OPTICAL PHYSICS, 2006, 23 (07) :1484-1489

[2] TEMPORAL 1-SOLITON SOLUTION OF THE COMPLEX GINZBURG-LANDAU EQUATION WITH POWER LAW NONLINEARITY [J].

Biswas, A. .

PROGRESS IN ELECTROMAGNETICS RESEARCH-PIER, 2009, 96 :1-7

[3]

Biswas A., 2010, Optics and Photonics Letters, V3, P1

[4]

Biswas A., 2006, Introduction to Non-Kerr Law Optical solitons

[5]

Biswas A, 2010, OPT APPL, V40, P801

[6] Optical Solitons with Higher Order Dispersion in a Log Law Media [J].

Biswas, Anjan ;

Watson, James E., Jr. ;

Cleary, Carl ;

Milovic, Daniela .

JOURNAL OF INFRARED MILLIMETER AND TERAHERTZ WAVES, 2010, 31 (09) :1057-1062

[7] OPTICAL SOLITONS WITH HIGHER ORDER DISPERSION BY SEMI-INVERSE VARIATIONAL PRINCIPLE [J].

Green, P. D. ;

Milovic, D. ;

Lott, D. A. ;

Biswas, A. .

PROGRESS IN ELECTROMAGNETICS RESEARCH-PIER, 2010, 102 :337-350

[8] Variational principles for some nonlinear partial differential equations with variable coefficients [J].

He, JH .

CHAOS SOLITONS & FRACTALS, 2004, 19 (04) :847-851

[9] Optical soliton perturbation in a non-Kerr law media [J].

Kohl, Russell ;

Biswas, Anjan ;

Milovic, Daniela ;

Zerrad, Essaid .

OPTICS AND LASER TECHNOLOGY, 2008, 40 (04) :647-662

[10] Optical Solitons by He's Variational Principle in a Non-Kerr Law Media [J].

Kohl, Russell ;

Milovic, Daniela ;

Zerrad, Essaid ;

Biswas, Anjan .

JOURNAL OF INFRARED MILLIMETER AND TERAHERTZ WAVES, 2009, 30 (05) :526-537

← 1 2 →