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TANG Robert  タン ロバート

ORCIDConnect your ORCID iD *help
Researcher Number 80838970
Affiliation (based on the past Project Information) *help 2019: 沖縄科学技術大学院大学, 多様体のトポロジーとジオメトリーユニット, 研究員
Review Section/Research Field
Principal Investigator
Basic Section 11020:Geometry-related
Keywords
Principal Investigator
Geometric group theory / Moduli space / Translation surfaces / Combinatorial complexes / Mapping class group / Affine diffeomorphisms / Large-scale geometry / Translation surface / Saddle connections
  • Research Projects

    (1 results)
  • Research Products

    (5 results)
  •  Combinatorial complexes for translation surfaces and dynamics on moduli spacePrincipal Investigator

    • Principal Investigator
      TANG Robert
    • Project Period (FY)
      2019
    • Research Category
      Grant-in-Aid for Early-Career Scientists
    • Review Section
      Basic Section 11020:Geometry-related
    • Research Institution
      Okinawa Institute of Science and Technology Graduate University

All 2020 2019

All Presentation

  • [Presentation] Coarse and fine geometry of the saddle connection graph2020

    • Author(s)
      Robert Tang
    • Organizer
      Mini-Symposium: Knot Theory on Okinawa, OIST, Japan
    • Invited
    • Data Source
      KAKENHI-PROJECT-19K14541
  • [Presentation] Coarse and fine geometry of the saddle connection graph2020

    • Author(s)
      Robert Tang
    • Organizer
      East Asian Conference on Geometric Topology, RIMS, Kyoto University, Japan
    • Data Source
      KAKENHI-PROJECT-19K14541
  • [Presentation] Rigidity of the saddle connection complex2020

    • Author(s)
      Robert Tang
    • Organizer
      Geometry and Topology Seminar, SUSTech, Shenzhen, China
    • Invited
    • Data Source
      KAKENHI-PROJECT-19K14541
  • [Presentation] Affine diffeomorphism groups are undistorted2019

    • Author(s)
      Robert Tang
    • Organizer
      Quantum Mathematics Seminar, Australian National University
    • Data Source
      KAKENHI-PROJECT-19K14541
  • [Presentation] Rigidity of the saddle connection complex2019

    • Author(s)
      Robert Tang
    • Organizer
      Topology Seminar, Monash University
    • Data Source
      KAKENHI-PROJECT-19K14541

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