On the (2+1)-Dimensional Integrable Inhomogeneous Heisenberg Ferromagnet Equation(General)

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概要

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• By using the prolongation structure theory proposed by Morris, we give a (2+1)-dimensional integrable inhomogeneous Heisenberg Ferromagnet equation, namely, the inhomogeneous Myrzakulov I equation. Through the motion of space curves endowed with an additional spatial variable, its geometrical equivalent counterpart is also presented.

• 社団法人日本物理学会の論文
• 2006-10-15

著者

• Zhang Zhen-huan

  Department Of Mathematics Capital Normal University

• Zhao Wei-zhong

  Department Of Mathematics Capital Normal University

• WU Ke

  Department of Mathematics, Capital Normal University

• DENG Ming

  Department of Mathematics, Capital Normal University

• Deng Ming

  Department Of Mathematics Capital Normal University

• Wu Ke

  Department Of Mathematics Capital Normal University:klmm Amss Chinese Academia Of Sciences

• Wu Ke

  Department Of Mathematics Capital Normal University

• Zhao Wei‐zhong

  Department Of Mathematics Capital Normal University

関連論文

• On the Geometric Equivalence of the Discrete Integrable Modified Heisenberg Ferromagnet Model(General)
• On the (2+1)-Dimensional Integrable Inhomogeneous Heisenberg Ferromagnet Equation(General)

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