Quasi-periodic and non-periodic waves in (2+1)-dimensional nonlinear systems

Xiao Yan Tang; Sen Yue Lou

doi:10.1088/6102/44/4/583

Quasi-periodic and non-periodic waves in (2+1)-dimensional nonlinear systems

Xiao Yan Tang^*
, Sen Yue Lou

^*Corresponding author for this work

Research output: Contribution to journal › Article › peer-review

10 Scopus citations

Abstract

New exact quasi-periodic and non-periodic solutions for the (2 + 1)-dimensional nonlinear systems are studied by means of the multi-linear variable separation approach (MLVSA) and the Jacobi elliptic functions with the space-time-dependent modulus. Though the result is valid for all the MLVSA solvable models, it is explicitly shown for the long-wave and short-wave interaction model.

Original language	English
Pages (from-to)	583-588
Number of pages	6
Journal	Communications in Theoretical Physics
Volume	44
Issue number	4
DOIs	https://doi.org/10.1088/6102/44/4/583
State	Published - 15 Oct 2005
Externally published	Yes

Keywords

Multi-linear variable separation approach
Non-periodic waves
Quasi-periodic waves
The long-wave and thort-wave interaction model

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10.1088/6102/44/4/583

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title = "Quasi-periodic and non-periodic waves in (2+1)-dimensional nonlinear systems",

abstract = "New exact quasi-periodic and non-periodic solutions for the (2 + 1)-dimensional nonlinear systems are studied by means of the multi-linear variable separation approach (MLVSA) and the Jacobi elliptic functions with the space-time-dependent modulus. Though the result is valid for all the MLVSA solvable models, it is explicitly shown for the long-wave and short-wave interaction model.",

keywords = "Multi-linear variable separation approach, Non-periodic waves, Quasi-periodic waves, The long-wave and thort-wave interaction model",

author = "Tang, \{Xiao Yan\} and Lou, \{Sen Yue\}",

year = "2005",

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T1 - Quasi-periodic and non-periodic waves in (2+1)-dimensional nonlinear systems

AU - Tang, Xiao Yan

AU - Lou, Sen Yue

PY - 2005/10/15

Y1 - 2005/10/15

N2 - New exact quasi-periodic and non-periodic solutions for the (2 + 1)-dimensional nonlinear systems are studied by means of the multi-linear variable separation approach (MLVSA) and the Jacobi elliptic functions with the space-time-dependent modulus. Though the result is valid for all the MLVSA solvable models, it is explicitly shown for the long-wave and short-wave interaction model.

AB - New exact quasi-periodic and non-periodic solutions for the (2 + 1)-dimensional nonlinear systems are studied by means of the multi-linear variable separation approach (MLVSA) and the Jacobi elliptic functions with the space-time-dependent modulus. Though the result is valid for all the MLVSA solvable models, it is explicitly shown for the long-wave and short-wave interaction model.

KW - Multi-linear variable separation approach

KW - Non-periodic waves

KW - Quasi-periodic waves

KW - The long-wave and thort-wave interaction model

UR - https://www.scopus.com/pages/publications/27644497921

U2 - 10.1088/6102/44/4/583

DO - 10.1088/6102/44/4/583

M3 - 文章

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SN - 0253-6102

VL - 44

SP - 583

EP - 588

JO - Communications in Theoretical Physics

JF - Communications in Theoretical Physics

IS - 4

ER -

Quasi-periodic and non-periodic waves in (2+1)-dimensional nonlinear systems

Abstract

Keywords

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