SOLITARY WAVE COLLISIONS

被引：141

作者：

ABLOWITZ, MJ

KRUSKAL, MD

LADIK, JF

机构：

[1] PRINCETON UNIV,PROGRAM APPL MATH,PRINCETON,NJ 08540

[2] COLGATE UNIV,DEPT MATH,HAMILTON,NY 13346

来源：

SIAM JOURNAL ON APPLIED MATHEMATICS | 1979年 / 36卷 / 03期

关键词：

Compendex;

D O I：

10.1137/0136033

中图分类号：

O29 [应用数学];

学科分类号：

070104 ;

摘要：

The interactions of nonperiodic solitary waves are numerically investigated for the nonlinear Klein-Gordon equation. It is found that the collisions are generally inelastic. Special solutions to the sine-Gordon equation are discussed.

引用

页码：428 / 437

页数：10

共 8 条

[1] METHOD FOR SOLVING SINE-GORDON EQUATION [J].

ABLOWITZ, MJ ;

KAUP, DJ ;

NEWELL, AC ;

SEGUR, H .

PHYSICAL REVIEW LETTERS, 1973, 30 (25) :1262-1264

[2] MULTISOLITON SOLUTIONS OF NONLINEAR DISPERSIVE WAVE-EQUATIONS NOT SOLUBLE BY INVERSE METHOD [J].

DODD, RK ;

BULLOUGH, RK ;

DUCKWORTH, S .

JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1975, 8 (07) :L64-L68

[3] PERTURBATION EXPANSION FOR ZAKHAROV-SHABAT INVERSE SCATTERING TRANSFORM [J].

KAUP, DJ .

SIAM JOURNAL ON APPLIED MATHEMATICS, 1976, 31 (01) :121-133

[4]

KUDRYAVTSEV AE, 1975, JETP LETT+, V22, P82

[5] ANALYTICAL DESCRIPTIONS OF ULTRASHORT OPTICAL PULSE PROPAGATION IN A RESONANT MEDIUM [J].

LAMB, GL .

REVIEWS OF MODERN PHYSICS, 1971, 43 (02) :99-+

[6] A MODEL UNIFIELD FIELD EQUATION [J].

PERRING, JK ;

SKYRME, THR .

NUCLEAR PHYSICS, 1962, 31 (04) :550-+

[7] THEORIE DER VERSETZUNGEN IN EINDIMENSIONALEN ATOMREIHEN .3. VERSETZUNGEN, EIGENBEWEGUNGEN UND IHRE WECHSELWIRKUNG [J].

SEEGER, A ;

DONTH, H ;

KOCHENDORFER, A .

ZEITSCHRIFT FUR PHYSIK, 1953, 134 (02) :173-193

[8]

Seeger A, 1955, HDB PHYSIK, V7, P383

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