POSITON POSITON AND SOLITON POSITON COLLISIONS - KDV CASE

被引：112

作者：

MATVEEV, VB

机构：

[1] ST PETERSBURG UNIV,INST PHYS,DIV MATH PHYS,ST PETERSBURG 198904,USSR

[2] EULER INT INST MATH,ST PETERSBURG 191011,USSR

来源：

PHYSICS LETTERS A | 1992年 / 166卷 / 3-4期

关键词：

D O I：

10.1016/0375-9601(92)90363-Q

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

There exists a class of slowly decreasing reflectionless potentials, whose transmission coefficient a(k) = 1. We call these potentials superreflectionless. The associated solutions of the KdV-like integrable system are called positons. The interactions between solitons and Positons are studied on the basis of explicit Wronskian representations of multi-soliton-positon solutions.

引用

页码：209 / 212

页数：4

共 12 条

[1] BEUTLER R, UNPUB
[2] BEUTLER R, UNPUB POSITONS SOLIT
[3] Buslaev V. S., 1979, ZAP NAUCH SEM LOMI, V84, P16
[4] BUSLAEV VS, 1987, TEOR MAT FIZ, V70, P266
[5] BUSLAEV VS, 1979, PROBLEMS MATH PHYSIC, V9, P16
[6] INTEGRALS OF NONLINEAR EQUATIONS OF EVOLUTION AND SOLITARY WAVES
LAX, PD
[J]. COMMUNICATIONS ON PURE AND APPLIED MATHEMATICS, 1968, 21 (05) : 467 - +
[7] GENERALIZED WRONSKIAN FORMULA FOR SOLUTIONS OF THE KDV EQUATIONS - 1ST APPLICATIONS
MATVEEV, VB
[J]. PHYSICS LETTERS A, 1992, 166 (3-4) : 205 - 208
[8] Matveev VB., 1992, DARBOUX TRANSFORMATI
[9] MATVEEV VB, 1992, THEORY POSITIONS I
[10] NOVIKOV R, 1984, TEOR MAT FIZ, V61, P199

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