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    A Classification of Homogeneous Kȁhler Manifolds with Discrete Isotropy and Top Non Vanishing Homology in Codimension Two

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    Ahmadi_Seyedruhallah_200283917_PhD_MATH_Fall2013.pdf (418.2Kb)
    Date
    2013-07
    Author
    Ahmadi, Seyedruhallah
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    URI
    http://hdl.handle.net/10294/3836
    Abstract
    Suppose G is a connected complex Lie group and 􀀀 is a discrete subgroup such that X := G=􀀀 is K ahler and the codimension of the top non{vanishing homology group of X with coe cients in Z2 is less than or equal to two. We show that G is solvable and a nite covering of X is biholomorphic to a product C A, where C is a Cousin group and A is feg, C, C , or C C .
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    Contact Us | Send Feedback | Archer Library | University of Regina