The Multisoliton Solutions of the KP Equation with Self-consistent Sources

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概要

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• The KP equation with self-consistent sources is derived through the linear problem of the KP system. The multisoliton solutions for the KP equation with self-consistent sources are obtained by using Hirota method and Wronskian technique. The coincidence of these solutions is shown by direct computation.

• 社団法人日本物理学会の論文
• 2003-09-15

著者

• Zhang D‐j

  Shanghai Univ. Shanghai Chn

• Zhang Da-jun

  Department Of Mathematics Shanghai University

• Deng S‐f

  Shanghai Univ. Shanghai Chn

• Chen D‐y

  Department Of Mathematics Shanghai University

• Chen Deng-yuan

  Department Of Mathematics Shanghai Uviversity

• Chen Deng-yuan

  Department Of Mathematics Shanghai University

• DENG Shu-Fang

  Department of Mathematics, Shanghai University

• Deng Shu-fang

  Department Of Mathematics Shanghai University

• Zhang Da-jun

  Department of Mathematics, Shanghai University

関連論文

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• Addendum to "Some General Formulas in the Sato Theory"
• Addendum to "Some General Formulas in the Sato Theory"
• The Novel Multisoliton Solutions of KP Equations
• Some General Formulas in the Sato Theory
• Exact Solutions for the Nonisospectral Kadomtshev-Petviashvili Equation(General)
• The Novel Multi-Soliton Solutions of Equation for Shallow Water Waves
• The Multisoliton Solutions of the KP Equation with Self-consistent Sources
• The Multisoliton Solutions of the KP Equation with Self-consistent Sources
• Some General Formulas in the Sato Theory
• Remarks on Some Solutions of Soliton Equations
• The Novel Multi-Soliton Solutions of the MKdV-Sine Gordon Equations
• Conservation Laws of the Two-Dimensional Toda Lattice Hierarchy(General)
• The N-Soliton Solutions for the Modified KdV Equation with Self-Consistent Sources(General)

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