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An Integrable Symplectic Map Related to Discrete Nonlinear Schr(o)dinger Equation

         

摘要

The method of nonlinearization of spectral problem is developed and applied to the discrete nonlinear Schrdinger (DNLS) equation which is a reduction of the Ablowitz-Ladik equation with a reality condition. A new integrablesymplectic map is obtained and its integrable properties such as the Lax representationn, r-matrix, and invariantsare established.

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