Truncation Analysis for the Derivative Schrödinger Equation

被引：0

作者：

Peng Cheng Xu

Qian Shun Chang

Bo Ling Guo

机构：

[1] Chinese Academy of Sciences,Academy of Mathematics and System Sciences

[2] Institute of Applied Physics and Computational Mathematics,undefined

来源：

Acta Mathematica Sinica | 2002年 / 18卷

关键词：

Derivative nonlinear Schrödinger equation; Geometric singular perturbation theory; Melnikov's technique; 34C25; 35Q53;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

The truncation equation for the derivative nonlinear Schrödinger equation has been discussed in this paper. The existence of a special heteroclinic orbit has been found by using geometrical singular perturbation theory together with Melnikov's technique.

引用

页码：137 / 146

页数：9

共 4 条

[1] Truncation analysis for the derivative Schrodinger equation
Xu, PC
Chang, QS
Guo, BL
ACTA MATHEMATICA SINICA-ENGLISH SERIES, 2002, 18 (01) : 137 - 146
[2] Truncation Analysis for the Derivative Schrodinger Equation
XU Peng Cheng
CHANG Qian Shun
GUO Bo Ling Academy of Mathematics and System Sciences. Chinese Academy of Sciences. Beijing 100080. P. R. China Institute of Applied Physics and Computational Mathematics. P. O. Box 8009. Beijing 100080. P. R. China
ActaMathematicaSinica(EnglishSeries), 2002, 18 (01) : 137 - 146
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Cheng, Feifei
Li, Ji
DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 2021, 41 (02) : 967 - 985
[4] Geometric singular perturbation analysis to Camassa-Holm Kuramoto-Sivashinsky equation
Du, Zengji
Li, Ji
JOURNAL OF DIFFERENTIAL EQUATIONS, 2022, 306 : 418 - 438

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