摘要
The Veselov's discrete Neumann system is derived through nonlinearization of a discrete spectral problem.Based on the commutative relation between the Lax matrix and the Darboux matrix with finite genus potentials,a special solution is calculated with the help of the Baker-Akhiezer-Kriechever function.
The Veselov＇s discrete Neumann system is derived through nonlinearization of a discrete spectral problem.Based on the commutative relation between the Lax matrix and the Darboux matrix with finite genus potentials,a special solution is calculated with the help of the Baker-Akhiezer-Kriechever function.
基金
Supported by the National Natural Science Foundation of China under Grant No. 10971200
关键词
NEUMANN系统
离散
非线性化
矩阵和
谱问题
电位
溶液
Veselov＇s discrete Neumann system
Baker-Akhiezer-Kriechever function
finite genus solution
