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Fine Structure of Matrix Darboux-Toda Integrable Mapping | A. N. Leznov
; E. A. Yuzbashyan
; | Date: |
1 Sep 1997 | Journal: | Phys.Lett. A242 (1998) 31-35 | Subject: | High Energy Physics - Theory; Exactly Solvable and Integrable Systems | hep-th nlin.SI | Abstract: | We show here that matrix Darboux-Toda transformation can be written as a product of a number of mappings. Each of these mappings is a symmetry of the matrix nonlinear Shrodinger system of integro-differential equations. We thus introduce a completely new type of discrete transformations for this system. The discrete symmetry of the vector nonlinear Shrodinger system is a particular realization of these mappings. | Source: | arXiv, hep-th/9709007 | Services: | Forum | Review | PDF | Favorites |
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