A Nonlinear Derivative Schroedinger-Equation: Its Bi-Hamilton Structures, Their Inverses, Nonlocal Symmetries and Mastersymmetries

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概要

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• We investigate the bi-Hamiltonian formulation for the nonlinear derivative Schroedinger-equation. The underlying symplectic and implectic operators can be inverted explicitly yielding a Laxhierarchy of both local and nonlocal symmetry transformations and conservation laws. An infinite sequence of mastersymmetries for this hierarchy is constructed.

• 理論物理学刊行会の論文
• 1985-10-25

著者

• Strampp Walter

  Fachbereich 17 Mathematik Gesamthochschule Kassel

• Strampp W.

  Fachbereich 17. Mathematik Wilhelmshoeher Allee 73 Gesamthochschule Kassel

• Strampp W.

  Fachbereich 17 Mathematik Gesamthochschule Kassel

• OEVEL W

  Fachbereich 17, Mathematik, Warburger Str. 100 Universitaet Paderborn

• Oevel W

  Fachbereich 17 Mathematik Warburger Str. 100 Universitaet Paderborn

• Oevel W.

  Universitat Paderborn

• STRAMPP Walter

  Department of Applied Physics, Faculty of Engineering University of Tokyo

• Strampp W.

  Fachbereich 17-Mathematik, GH-Universitaet Kassel

• Oevel W.

  Fachbereich 17, Mathematik, Warburger Str. 100 Universitaet Paderborn

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• Solutions to Non-Linear Reaction-Diffusion Equations in Two Space Dimensions
• Backlund Transformations and Recursion Operators via Symmetry
• Mastersymmetries and Multi : Hamiltonian Formulations for Some Integrable Lattice Systems : General and Mathematical Physics
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