• Search Research Projects
  • Search Researchers
  • How to Use
  1. Back to previous page

DONOVAN WILL  DONOVAN WILL

ORCIDConnect your ORCID iD *help
Researcher Number 60754158
Affiliation (based on the past Project Information) *help 2016 – 2018: 東京大学, カブリ数物連携宇宙研究機構, 特任研究員
Review Section/Research Field
Principal Investigator
Algebra
Keywords
Principal Investigator
3-folds / SKMS / Stringy Kaehler moduli / Contractions / Noncommutative algebra / Deformation theory / Variation of GIT / Flops / Mirror symmetry / Derived symmetries / Perverse sheaves
  • Research Projects

    (1 results)
  • Research Products

    (9 results)
  •  Perverse sheaves of categories, and derived symmetries of 3-foldsPrincipal Investigator

    • Principal Investigator
      DONOVAN WILL
    • Project Period (FY)
      2016 – 2018
    • Research Category
      Grant-in-Aid for Young Scientists (B)
    • Research Field
      Algebra
    • Research Institution
      The University of Tokyo

All 2018 2017 2016

All Journal Article Presentation

  • [Journal Article] Perverse schobers on Riemann surfaces: constructions and examples2018

    • Author(s)
      Donovan Will
    • Journal Title

      European Journal of Mathematics

      Volume: - Issue: 3 Pages: 1-27

    • DOI

      10.1007/s40879-018-00307-2

    • Peer Reviewed / Int'l Joint Research
    • Data Source
      KAKENHI-PROJECT-16K17561
  • [Journal Article] Perverse Schobers and Wall Crossing2017

    • Author(s)
      Donovan W
    • Journal Title

      Int Math Res Notices

      Volume: 2017 Issue: 18 Pages: 1-34

    • DOI

      10.1093/imrn/rnx280

    • Peer Reviewed / Open Access / Int'l Joint Research
    • Data Source
      KAKENHI-PROJECT-16K17561
  • [Journal Article] Moduli spaces of torsion sheaves on K3 surfaces and derived equivalences2016

    • Author(s)
      Will Donovan
    • Journal Title

      Jour London Math Soc

      Volume: 93 (3) Issue: 3 Pages: 846-865

    • DOI

      10.1112/jlms/jdw022

    • Peer Reviewed / Int'l Joint Research
    • Data Source
      KAKENHI-PROJECT-16K17561
  • [Journal Article] Contractions of 3-folds: Deformations and invariants2016

    • Author(s)
      Will Donovan
    • Journal Title

      International Journal of Mathematics

      Volume: 27 Issue: 07 Pages: 1640004-1640004

    • DOI

      10.1142/s0129167x16400048

    • Peer Reviewed / Open Access / Int'l Joint Research
    • Data Source
      KAKENHI-PROJECT-16K17561
  • [Presentation] Perverse sheaves of categories and birational geometry2017

    • Author(s)
      Will Donovan
    • Organizer
      Derived category and birational geometry
    • Place of Presentation
      Osaka University,Osaka,Toyonaka
    • Int'l Joint Research
    • Data Source
      KAKENHI-PROJECT-16K17561
  • [Presentation] Perverse sheaves of triangulated categories and Bridgeland stability2017

    • Author(s)
      Will Donovan
    • Organizer
      Matrix factorisations and related topics, ICMS, University of Edinburgh
    • Invited / Int'l Joint Research
    • Data Source
      KAKENHI-PROJECT-16K17561
  • [Presentation] Applications of noncommutative deformations2016

    • Author(s)
      Will Donovan
    • Organizer
      Arithmetic and algebraic geometry in Tokyo
    • Place of Presentation
      University of Tokyo,Tokyo, Meguro-ku
    • Invited
    • Data Source
      KAKENHI-PROJECT-16K17561
  • [Presentation] Twists and braids for general 3-fold flops2016

    • Author(s)
      Will Donovan
    • Organizer
      Categories and Sheaves in Algebraic Geometry
    • Place of Presentation
      Middle East Technical University, Ankara, Turkey
    • Int'l Joint Research
    • Data Source
      KAKENHI-PROJECT-16K17561
  • [Presentation] Applications of noncommutative deformations2016

    • Author(s)
      Will Donovan
    • Organizer
      Algebraic Geometry
    • Place of Presentation
      Hanga Roa, Chile
    • Int'l Joint Research
    • Data Source
      KAKENHI-PROJECT-16K17561

URL: 

Are you sure that you want to link your ORCID iD to your KAKEN Researcher profile?
* This action can be performed only by the researcher himself/herself who is listed on the KAKEN Researcher’s page. Are you sure that this KAKEN Researcher’s page is your page?

この研究者とORCID iDの連携を行いますか?
※ この処理は、研究者本人だけが実行できます。

Information User Guide FAQ News Terms of Use Attribution of KAKENHI

Powered by NII kakenhi