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dc.contributor.advisorGilligan, Bruce
dc.contributor.authorAhmadi, Seyedruhallah
dc.date.accessioned2013-10-31T19:28:16Z
dc.date.available2013-10-31T19:28:16Z
dc.date.issued2013-07
dc.identifier.urihttp://hdl.handle.net/10294/3836
dc.descriptionA Thesis Submitted to the Faculty of Graduate Studies and Research In Partial Fulfillment of the Requirements for the Degree of Doctor of Philosophy in Mathematics, University of Regina. vii, 101 l.en_US
dc.description.abstractSuppose 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 .en_US
dc.description.uriA Thesis Submitted to the Faculty of Graduate Studies and Research In Partial Fulfillment of the Requirements for the Degree of Doctor of Philosophy *, University of Regina. *, * p.en
dc.language.isoenen_US
dc.publisherFaculty of Graduate Studies and Research, University of Reginaen_US
dc.subject.lcshKählerian manifolds
dc.subject.lcshHomology theory
dc.titleA Classification of Homogeneous Kȁhler Manifolds with Discrete Isotropy and Top Non Vanishing Homology in Codimension Twoen_US
dc.typeThesisen
dc.description.authorstatusStudenten
dc.description.peerreviewyesen
thesis.degree.nameDoctor of Philosophy (PhD)en_US
thesis.degree.levelDoctoralen
thesis.degree.disciplineMathematicsen_US
thesis.degree.grantorUniversity of Reginaen
thesis.degree.departmentDepartment of Mathematics and Statisticsen_US
dc.contributor.committeememberMare, Augustin-Liviu
dc.contributor.committeememberStanley, Donald
dc.contributor.committeememberSzechtman, Fernando
dc.contributor.committeememberHamilton, Howard
dc.contributor.externalexaminerHuckleberry, Aland
dc.identifier.tcnumberTC-SRU-3836
dc.identifier.thesisurlhttp://ourspace.uregina.ca/bitstream/handle/10294/3836/Ahmadi_Seyedruhallah_200283917_PhD_MATH_Fall2013.pdf


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