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2009 Fiscal Year Self-evaluation Report

Oribifold Cohomology and a generalization of the McKay correspondence

Research Project

  • PDF
Project/Area Number 19540022
Research Category

Grant-in-Aid for Scientific Research (C)

Allocation TypeSingle-year Grants
Section一般
Research Field Algebra
Research InstitutionNagoya University

Principal Investigator

ITO Yukari  Nagoya University, 大学院・多元数理科学研究科, 准教授 (70285089)

Project Period (FY) 2007 – 2010
Keywords商特異点 / マッカイ対応
Research Abstract

(1)3次元の商特異点のクレパントな特異点解消のオービフォールド・コホモロジーの具体例の計算と環構造の研究。
(2)マッカイ対応を高次元化、さらには、特殊線形群の有限部分群から、一般線型群の有限部分群の場合へと一般化した定式化を試みる。

  • Research Products

    (6 results)

All 2010 2009 2008

All Presentation (5 results) Book (1 results)

  • [Presentation] On Hilb of Hilb2010

    • Organizer
      研究集会 "Seminar on McKay correspondence"(Join work with Alvaro Nolla de Celis)
    • Place of Presentation
      名古屋大学
    • Year and Date
      2010-03-09
  • [Presentation] Existence of crepant resolutions2009

    • Organizer
      代数幾何学セミナー
    • Place of Presentation
      韓国・ソガン大学
    • Year and Date
      2009-08-07
  • [Presentation] Existence of crepant resolutions2008

    • Organizer
      COE COW Tokyo
    • Place of Presentation
      東京大学
    • Year and Date
      2008-12-18
  • [Presentation] Existence of crepant resolutions2008

    • Organizer
      Warwick Algebraic Geometry Concluding Conference
    • Place of Presentation
      イギリス・ウォーリック大学
    • Year and Date
      2008-07-23
  • [Presentation] The existence of crepant resolutions2008

    • Organizer
      Mathematics and Physics Seminar
    • Place of Presentation
      アメリカ・ペンシルバニア大学
    • Year and Date
      2008-02-29
  • [Book] Special McKay correspondence「Singularity Seminar 2008」多元数理講義録2009

    • Author(s)
      Yukari Ito
    • Total Pages
      84, 62-72

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Published: 2011-06-18   Modified: 2016-04-21  

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