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KAWAMURA MASAYA  川村 昌也

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Kawamura Masaya  川村 昌也

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Researcher Number 90805673
Other IDs
Affiliation (Current) 2026: 椙山女学園大学, 教育学部, 講師
Affiliation (based on the past Project Information) *help 2020 – 2022: 香川高等専門学校, 一般教育科(高松キャンパス), 講師
2019: 高知工業高等専門学校, ソーシャルデザイン工学科, 特命助教
Review Section/Research Field
Principal Investigator
Basic Section 11020:Geometry-related
Keywords
Principal Investigator
概複素多様体 / 概複素幾何 / チャーン接続 / 概複素幾何学 / 複素構造 / モンジュ・アンペール方程式 / 非線形偏微分方程式 / 概エルミート多様体 / 発展方程式 / Chern接続 / 放物型フロー
  • Research Projects

    (2 results)
  • Research Products

    (15 results)
  •  A generalization of the Monge-Ampere equation to almost complex geometry and its new potential applicationsPrincipal Investigator

    • Principal Investigator
      Kawamura Masaya
    • Project Period (FY)
      2021 – 2022
    • Research Category
      Grant-in-Aid for Early-Career Scientists
    • Review Section
      Basic Section 11020:Geometry-related
    • Research Institution
      Kagawa National College of Technology
  •  A new approach for the existence problem of the complex structure by applying parabolic flowsPrincipal Investigator

    • Principal Investigator
      Kawamura Masaya
    • Project Period (FY)
      2019 – 2020
    • Research Category
      Grant-in-Aid for Early-Career Scientists
    • Review Section
      Basic Section 11020:Geometry-related
    • Research Institution
      Kagawa National College of Technology
      Kochi National College of Technology

All 2023 2022 2021 2020

All Journal Article Presentation

  • [Journal Article] A second order estimate for the Hessian equations with gradient terms on compact almost Hermitian manifolds2023

    • Author(s)
      Kawamura Masaya
    • Journal Title

      New Zealand Journal of Mathematics

      Volume: -

    • Data Source
      KAKENHI-PROJECT-21K13798
  • [Journal Article] On a class of fully nonlinear elliptic equations containing gradient terms on compact almost Hermitian manifolds2023

    • Author(s)
      Kawamura Masaya
    • Journal Title

      Hiroshima Mathematical Journal

      Volume: 53 Pages: 1-30

    • Peer Reviewed
    • Data Source
      KAKENHI-PROJECT-21K13798
  • [Journal Article] On an a priori L^∞ estimate for a class of Monge-Ampere type equations on compact almost Hermitian manifolds2022

    • Author(s)
      Kawamura Masaya
    • Journal Title

      CUBO, A Mathematical Journal

      Volume: 24 Pages: 239-261

    • Peer Reviewed
    • Data Source
      KAKENHI-PROJECT-21K13798
  • [Journal Article] Second-order derivative estimates for a class of Hessian equations on compact almost Hermitian manifolds2022

    • Author(s)
      Kawamura Masaya
    • Journal Title

      Boletin de la Sociedad Matematica Mexicana

      Volume: 28 Issue: 1

    • DOI

      10.1007/s40590-022-00412-z

    • Peer Reviewed
    • Data Source
      KAKENHI-PROJECT-21K13798
  • [Journal Article] An a priori C^0-estimate for the Fu-Yau equation on compact almost astheno-K?hler manifolds2022

    • Author(s)
      Kawamura Masaya
    • Journal Title

      Complex Manifolds

      Volume: 9 Issue: 1 Pages: 223-237

    • DOI

      10.1515/coma-2021-0138

    • Peer Reviewed
    • Data Source
      KAKENHI-PROJECT-21K13798
  • [Journal Article] A gradient estimate for the Monge-Ampere equation on compact almost Hermitian manifolds2021

    • Author(s)
      Kawamura Masaya
    • Journal Title

      Illinois Journal of Mathematics

      Volume: 65 Issue: 4

    • DOI

      10.1215/00192082-9591203

    • Peer Reviewed
    • Data Source
      KAKENHI-PROJECT-21K13798
  • [Journal Article] Uniform equivalence between almost Hermitian metrics and the solution to the almost Hermitian flow2021

    • Author(s)
      Masaya Kawamura
    • Journal Title

      Kodai Mathematical Journal

      Volume: 44 Issue: 1 Pages: 20-46

    • DOI

      10.2996/kmj44102

    • NAID

      130008000446

    • ISSN
      0386-5991, 1881-5472
    • Year and Date
      2021-03-18
    • Language
      English
    • Peer Reviewed
    • Data Source
      KAKENHI-PROJECT-19K14543
  • [Journal Article] Estimates for a function on almost Hermitian manifolds2021

    • Author(s)
      Kawamura Masaya
    • Journal Title

      Complex Manifolds

      Volume: 8 Issue: 1 Pages: 267-273

    • DOI

      10.1515/coma-2020-0118

    • Peer Reviewed / Open Access
    • Data Source
      KAKENHI-PROJECT-21K13798
  • [Journal Article] Gradient estimates for Monge-Ampere type equations on compact almost Hermitian manifolds with boundary2021

    • Author(s)
      Kawamura Masaya
    • Journal Title

      Analysis

      Volume: 42 Issue: 1 Pages: 41-48

    • DOI

      10.1515/anly-2021-0047

    • Peer Reviewed
    • Data Source
      KAKENHI-PROJECT-21K13798
  • [Journal Article] Estimates for the Hessian Equation on Compact Almost Hermitian Manifolds2021

    • Author(s)
      Kawamura Masaya
    • Journal Title

      Results in Mathematics

      Volume: 76 Issue: 4

    • DOI

      10.1007/s00025-021-01510-6

    • Peer Reviewed
    • Data Source
      KAKENHI-PROJECT-21K13798
  • [Journal Article] Regularity results for the almost Hermitian curvature flow2020

    • Author(s)
      Masaya Kawamura
    • Journal Title

      Tsukuba Journal of Mathematics

      Volume: 44 Issue: 1 Pages: 63-120

    • DOI

      10.21099/tkbjm/20204401063

    • Peer Reviewed
    • Data Source
      KAKENHI-PROJECT-19K14543
  • [Presentation] 複素及び概複素多様体上の完全非線形楕円型方程式2023

    • Author(s)
      川村 昌也
    • Organizer
      部分多様体幾何とリー群作用2022
    • Invited
    • Data Source
      KAKENHI-PROJECT-21K13798
  • [Presentation] 概Hermitian多様体上の関数の評価とそのMonge-Ampere方程式への応用について2022

    • Author(s)
      川村 昌也
    • Organizer
      日本数学会2022年度年会
    • Data Source
      KAKENHI-PROJECT-21K13798
  • [Presentation] 概エルミート多様体上の関数の評価とそのMonge-Ampere方程式への応用について2022

    • Author(s)
      川村 昌也
    • Organizer
      日本数学会2022年度年会
    • Data Source
      KAKENHI-PROJECT-21K13798
  • [Presentation] 概Hermitian曲率フローの解の性質について2021

    • Author(s)
      川村昌也
    • Organizer
      日本数学会2021年度年会
    • Data Source
      KAKENHI-PROJECT-19K14543

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