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A Finite Genus Solution of the Veselov's Discrete Neumann System
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作者 曹策问 许晓雪 《Communications in Theoretical Physics》 SCIE CAS CSCD 2012年第10期469-474,共6页
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... 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. 展开更多
关键词 veselov's discrete Neumann system Baker-Akhiezer-Kriechever function finite genus solution
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