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S. V. Kovalevskaya system, its generalization and discretization 被引量:1
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作者 Matteo PETRERA Yuri B. SURIS 《Frontiers of Mathematics in China》 SCIE CSCD 2013年第5期1047-1065,共19页
We consider an integrable three-dimensional system of ordinary differential equations introduced by S. V. Kovalevskaya in a letter to G. Mittag- Leffler. We prove its isomorphism with the three-dimensional Euler top, ... We consider an integrable three-dimensional system of ordinary differential equations introduced by S. V. Kovalevskaya in a letter to G. Mittag- Leffler. We prove its isomorphism with the three-dimensional Euler top, and propose two integrable discretizations for it. Then we present an integrable generalization of the Kovalevskaya system, and study the problem of integrable discretization for this generalized system. 展开更多
关键词 birational map integrable map algebraically integrable system
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6-CANONICAL MAPS OFNONSINGULAR MINIMAL 3-FOLDS
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作者 CHEN MENG 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 1995年第2期163-170,共8页
The aim of this paper is to study 6-canonical system of a nonsingular minimal 3-fold X. If|2Kx|is not composed of pencils, it is shown that is birational with possible exceptionsfor:
关键词 Canonical map Nonsingular minimal 3-fold birational map.1991 MR Subject Classification 14E05 14J30.
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