NONTRIVIAL SCATTERING OF LOCALIZED SOLITONS IN A (2+1)-DIMENSIONAL INTEGRABLE SYSTEM

被引：55

作者：

WARD, RS

机构：

[1] Department of Mathematical Sciences, University of Durham, Durham

来源：

PHYSICS LETTERS A | 1995年 / 208卷 / 03期

关键词：

D O I：

10.1016/0375-9601(95)00782-X

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

One usually expects localized solitons in an integrable system to interact trivially. There is an integrable (2+1)-dimensional chiral equation which admits multi-soliton solutions with trivial dynamics. This paper describes how to generate explicit solutions representing nontrivial soliton interactions: in particular, a head-on collision of two solitons resulting in 90 degrees scattering.

引用

收藏

页码：203 / 208

页数：6

相关论文

共 24 条

[1] YANG-MILLS EQUATIONS AS INVERSE SCATTERING PROBLEM [J].

BELAVIN, AA ;

ZAKHAROV, VE .

PHYSICS LETTERS B, 1978, 73 (01) :53-57

[2]

Jaffe A., 1980, VORTICES MONOPOLES S

[3] PI/N SCATTERING IN 2+1 DIMENSIONS [J].

KUDRYAVTSEV, A ;

PIETTE, B ;

ZAKRZEWSKI, WJ .

PHYSICS LETTERS A, 1993, 180 (1-2) :119-123

[4] LOW-ENERGY SCATTERING OF SOLITONS IN THE CP1 MODEL [J].

LEESE, R .

NUCLEAR PHYSICS B, 1990, 344 (01) :33-72

[5] SOLITON SCATTERINGS IN SOME RELATIVISTIC MODELS IN (2+1) DIMENSIONS [J].

LEESE, RA ;

PEYRARD, M ;

ZAKRZEWSKI, WJ .

NONLINEARITY, 1990, 3 (03) :773-807

[6] 3-DIMENSIONAL MODEL OF RELATIVISTIC-INVARIANT FIELD-THEORY, INTEGRABLE BY THE INVERSE SCATTERING TRANSFORM [J].

MANAKOV, SV ;

ZAKHAROV, VE .

LETTERS IN MATHEMATICAL PHYSICS, 1981, 5 (03) :247-253

[7] 2-DIMENSIONAL SOLITONS OF KADOMTSEV-PETVIASHVILI EQUATION AND THEIR INTERACTION [J].

MANAKOV, SV ;

ZAKHAROV, VE ;

BORDAG, LA ;

ITS, AR ;

MATVEEV, VB .

PHYSICS LETTERS A, 1977, 63 (03) :205-206

[8] DYNAMICAL INTERACTIONS OF COSMIC STRINGS AND FLUX VORTICES IN SUPERCONDUCTORS [J].

MORIARTY, KJM ;

MYERS, E ;

REBBI, C .

PHYSICS LETTERS B, 1988, 207 (04) :411-418

[9]

Piette B., 1992, International Journal of Modern Physics C (Physics and Computers), V3, P637, DOI 10.1142/S0129183192000415

[10] TOWARDS A QUALITATIVE UNDERSTANDING OF THE SCATTERING OF TOPOLOGICAL DEFECTS [J].

ROSENZWEIG, C ;

SRIVASTAVA, AM .

PHYSICAL REVIEW D, 1991, 43 (12) :4029-4041