THE NONABELIAN TODA LATTICE-DISCRETE ANALOG OF THE MATRIX SCHRODINGER SPECTRAL PROBLEM

被引：55

作者：

BRUSCHI, M ^{[1
]}

MANAKOV, SV ^{[1
]}

RAGNISCO, O ^{[1
]}

LEVI, D ^{[1
]}

机构：

[1] IST NAZL FIS NUCL,ROME,ITALY

来源：

JOURNAL OF MATHEMATICAL PHYSICS | 1980年 / 21卷 / 12期

关键词：

D O I：

10.1063/1.524393

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

We investigate the discrete analog of the matrix Schrödinger spectral problem and derive the simplest nonlinear differential-difference equation associated to such problem solvable by the inverse spectral transform. We also display the one and two soliton solution for this equation and tersely discuss their main features. © 1980 American Institute of Physics.

引用

页码：2749 / 2753

页数：5

共 7 条

[1] NONLINEAR EVOLUTION EQUATIONS SOLVABLE BY INVERSE SPECTRAL TRANSFORM .2. [J].

CALOGERO, F ;

DEGASPERIS, A .

NUOVO CIMENTO DELLA SOCIETA ITALIANA DI FISICA B-GENERAL PHYSICS RELATIVITY ASTRONOMY AND MATHEMATICAL PHYSICS AND METHODS, 1977, 39 (01) :1-54

[2]

FLASCHKA H, 1974, PHYS REV B, V9, P1925

[3]

MANAKOV SV, 1974, ZH EKSP TEOR FIZ+, V67, P543

[4]

POLYAKOV, COMMUNICATION

[5]

THAKTADJAN LA, COMMUNICATION

[6]

TODA M, 1970, PROGR THEOR PHYS SUP, V45, P174, DOI 10.1143/PTPS.45.174

[7]

Zakharov VE., 1978, JETP, V47, P1017

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