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Invariant Metrics and Laplacians on Siegel-Jacobi Disk
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作者 Jae-Hyun YANG 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2010年第1期85-100,共16页
Let D n be the generalized unit disk of degree n.In this paper,Riemannian metrics on the Siegel-Jacobi disk D n × C (m,n) which are invariant under the natural action of the Jacobi group are found explicitly and ... Let D n be the generalized unit disk of degree n.In this paper,Riemannian metrics on the Siegel-Jacobi disk D n × C (m,n) which are invariant under the natural action of the Jacobi group are found explicitly and the Laplacians of these invariant metrics are computed explicitly.These are expressed in terms of the trace form. 展开更多
关键词 度量和 磁盘 黎曼度量 单位圆盘 雅可比
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General expansion for period maps of Riemann surfaces
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作者 YIN FangLiang Center of Mathematical Sciences,Zhejiang University,Hangzhou 310027,China 《Science China Mathematics》 SCIE 2010年第8期2021-2030,共10页
In this paper,we get the full expansion for period map from the moduli space Mg of curves to the coarse moduli space Ag of g-dimensional principally polarized abelian varieties in Bers coordinates.This generalizes ful... In this paper,we get the full expansion for period map from the moduli space Mg of curves to the coarse moduli space Ag of g-dimensional principally polarized abelian varieties in Bers coordinates.This generalizes fully the famous Rauch's variational formula.As applications,we compute the curvature of Siegel metric at point [X] with Π([X]) =√ -1 Ig and the Christoffel symbols of L2-induced Bergman metric on Mg. 展开更多
关键词 PERIOD map MODULI space siegel metric BERGMAN metric
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