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出 处:《Science China Mathematics》2002年第5期549-561,共13页中国科学:数学(英文版)
基 金:We would like to thank Kung-Ching Chang and Wei-Yue Ding for their valuablecomments and helpful discussions. This work was partially supported by National University of Singapore Academic Research Fund (Grant RP3982718); the National Natural Science F
摘 要:In this paper, we consider the global existence of one-dimensional nonautonomous (inhomogeneous) Schrodinger flow. By exploiting geometric symmetries, we prove that, given a smooth initial map, the Cauchy problem of the nonautonomous (inhomogeneous) Schrodinger flow from S1 into a Hermitian locally symmetric space admits a unique global smooth solution, and then we address the global existence of the Cauchy problem of inhomogeneous Heisenberg spin ferromagnet system.In this paper, we consider the global existence of one-dimensional nonautonomous (inhomoge-neous) Schrodinger flow. By exploiting geometric symmetries, we prove that, given a smooth initial map, the Cauchy problem of the nonautonomous (inhomogeneous) Schrodinger flow from S1 into a Hermitian locally symmetric space admits a unique global smooth solution, and then we address the global existence of the Cauchy problem of inhomogeneous Heisenberg spin ferromagnet system.
关 键 词:NONAUTONOMOUS SCHRODINGER flow INHOMOGENEOUS HEISENBERG system HERMITIAN LOCALLY symmetric spaces conservation law.
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