Complex manifold

Results: 231



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51Chapter X.  Tate modules, p-divisible groups, and the fundamental group. If X is an abelian variety over the complex numbers, the associated analytic manifold can be described as a complex torus V /Λ, with V a C-vector

Chapter X. Tate modules, p-divisible groups, and the fundamental group. If X is an abelian variety over the complex numbers, the associated analytic manifold can be described as a complex torus V /Λ, with V a C-vector

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Source URL: www.math.ru.nl

Language: English - Date: 2013-10-31 05:13:31
    52Bott Towers and Equivariant Cobordism based on joint works with Victor Buchstaber and Nigel Ray Taras Panov Lomonosov Moscow State University  Geometry Days in Novosibirsk2014

    Bott Towers and Equivariant Cobordism based on joint works with Victor Buchstaber and Nigel Ray Taras Panov Lomonosov Moscow State University Geometry Days in Novosibirsk2014

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    Source URL: higeom.math.msu.su

    Language: English - Date: 2014-10-01 12:12:09
    53Complex Geometry and Toric Topology  Taras Panov joint with Yuri Ustinovsky and Misha Verbitsky Moscow State University

    Complex Geometry and Toric Topology Taras Panov joint with Yuri Ustinovsky and Misha Verbitsky Moscow State University

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    Source URL: higeom.math.msu.su

    Language: English - Date: 2013-08-30 05:30:58
    54Complex Geometry and Toric Topology  Taras Panov joint with Yuri Ustinovsky and Misha Verbitsky Moscow State University

    Complex Geometry and Toric Topology Taras Panov joint with Yuri Ustinovsky and Misha Verbitsky Moscow State University

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    Source URL: higeom.math.msu.su

    Language: English - Date: 2013-07-10 12:43:04
    55Complex geometry of moment-angle manifolds  Taras Panov joint with Yuri Ustinovsky and Misha Verbitsky Moscow State University

    Complex geometry of moment-angle manifolds Taras Panov joint with Yuri Ustinovsky and Misha Verbitsky Moscow State University

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    Source URL: higeom.math.msu.su

    Language: English - Date: 2014-12-17 08:41:46
    56A topological manifold is homotopy equivalent to some CW-complex Aasa Feragen Supervisor: Erik Elfving December 17, 2004

    A topological manifold is homotopy equivalent to some CW-complex Aasa Feragen Supervisor: Erik Elfving December 17, 2004

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    Source URL: image.diku.dk

    Language: English - Date: 2010-01-18 03:34:54
      57Sample Questions from Past Qualifying Exams This list may give the impression that the exams consist of a series of questions fired at the student one after another. In fact most exams have more the character of a conver

      Sample Questions from Past Qualifying Exams This list may give the impression that the exams consist of a series of questions fired at the student one after another. In fact most exams have more the character of a conver

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      Source URL: www.math.harvard.edu

      Language: English - Date: 2007-07-31 15:33:21
      58Stability Concepts in Algebraic Geometry Ciara Daly B.Ed. Masters of Arts Mary Immaculate College, University of Limerick Supervisor: Dr. Bernd Kreussler

      Stability Concepts in Algebraic Geometry Ciara Daly B.Ed. Masters of Arts Mary Immaculate College, University of Limerick Supervisor: Dr. Bernd Kreussler

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      Source URL: www.maths.mic.ul.ie

      Language: English - Date: 2007-10-25 05:59:14
      59WHAT ISA TORIC VARIETY? EZRA MILLER∗ A toric variety XP is a certain algebraic variety—or, over the real or complex numbers, a differentiable manifold with some singularities allowed—modeled on a convex poly

      WHAT ISA TORIC VARIETY? EZRA MILLER∗ A toric variety XP is a certain algebraic variety—or, over the real or complex numbers, a differentiable manifold with some singularities allowed—modeled on a convex poly

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      Source URL: www.math.duke.edu

      Language: English - Date: 2008-03-06 02:35:47
      60Moduli Spaces and Weil-Petersson Volumes Yi Huang  Supervisor: Paul Norbury.

      Moduli Spaces and Weil-Petersson Volumes Yi Huang Supervisor: Paul Norbury.

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      Source URL: www.ms.unimelb.edu.au

      Language: English - Date: 2012-01-11 16:56:28