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Geometric Schrdinger-Airy Flows on Khler Manifolds
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作者 Xiao Wei SUN You De WANG 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2013年第2期209-240,共32页
We define a class of geometric flows on a complete Kahler manifold to unify some physical and mechanical models such as the motion equations of vortex filament, complex-valued mKdV equa- tions, derivative nonlinear Sc... We define a class of geometric flows on a complete Kahler manifold to unify some physical and mechanical models such as the motion equations of vortex filament, complex-valued mKdV equa- tions, derivative nonlinear SchrSdinger equations etc. Furthermore, we consider the existence for these flows from S1 into a complete Kahler manifold and prove some local and global existence results. 展开更多
关键词 schrsdinger-airy flow complex-valued mKdV equation KdV flow generalized Hasimoto transformation geometric energy method conversation laws
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