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Tanaka Kiyoki  田中 清喜

ORCIDConnect your ORCID iD *help
Researcher Number 00711491
Other IDs
Affiliation (Current) 2026: 名城大学, 理工学部, 准教授
Affiliation (based on the past Project Information) *help 2023 – 2024: 名城大学, 理工学部, 准教授
2020 – 2022: 大同大学, 教養部, 講師
Review Section/Research Field
Principal Investigator
Basic Section 12010:Basic analysis-related
Keywords
Principal Investigator
フォック空間 / テプリッツ作用素 / ベルグマン空間 / 再生核ヒルベルト空間 / Toeplitz 作用素 / 多調和関数 / 正則関数 / polyharmonic function / Hankel 作用素 / polyanalytic function / 多調和函数 / Bergman 空間
  • Research Projects

    (1 results)
  • Research Products

    (10 results)
  •  Analysis on reproducing kernel Hilbert spacesPrincipal Investigator

    • Principal Investigator
      Tanaka Kiyoki
    • Project Period (FY)
      2020 – 2024
    • Research Category
      Grant-in-Aid for Early-Career Scientists
    • Review Section
      Basic Section 12010:Basic analysis-related
    • Research Institution
      Meijo University
      Daido University

All 2024 2022 2021 2020

All Journal Article Presentation

  • [Journal Article] Little Hankel operators from Bloch type spaces into another2024

    • Author(s)
      Tanaka Kiyoki、Yamaji Satoshi
    • Journal Title

      Advances in Operator Theory

      Volume: 10 Issue: 1

    • DOI

      10.1007/s43036-024-00405-x

    • Peer Reviewed / Int'l Joint Research
    • Data Source
      KAKENHI-PROJECT-20K14334, KAKENHI-PROJECT-21K03283
  • [Presentation] Characterization for bounded little Hankel operators with respect to polyanalytic functions2024

    • Author(s)
      田中清喜
    • Organizer
      ポテンシャル論研究集会
    • Data Source
      KAKENHI-PROJECT-20K14334
  • [Presentation] Little Hankel operators from a Bloch-type space into another2024

    • Author(s)
      田中清喜
    • Organizer
      ポテンシャル論研究集会
    • Data Source
      KAKENHI-PROJECT-20K14334
  • [Presentation] Little Hankel operators on Bloch-type spaces2024

    • Author(s)
      田中清喜,山路哲史
    • Organizer
      日本数学科2024年度年会函数論分科会
    • Data Source
      KAKENHI-PROJECT-20K14334
  • [Presentation] Characterization for bounded little Hanekl operators2024

    • Author(s)
      田中清喜
    • Organizer
      RIMS共同研究「実解析・複素解析・函数解析の総合的研究」
    • Data Source
      KAKENHI-PROJECT-20K14334
  • [Presentation] Characterization for bounded little Hankel operators with respect to polyanalytic functions2024

    • Author(s)
      田中清喜
    • Organizer
      RIMS共同研究「保存問題からみた関数環・関数空間論の最近の進展」
    • Data Source
      KAKENHI-PROJECT-20K14334
  • [Presentation] Notes on the weighted polyharmonic Bergman spaces2022

    • Author(s)
      田中清喜
    • Organizer
      RIMS研究集会(RIMS Workshop): 再生核ヒルベルト空間を中心とした 実解析・複素解析・函数解析の総合的研究
    • Data Source
      KAKENHI-PROJECT-20K14334
  • [Presentation] Positive Toeplitz Operators between the Weighted Polyharmonic Bergman Spaces2021

    • Author(s)
      Kiyoki Tanaka
    • Organizer
      ポテンシャル論生セミナー
    • Data Source
      KAKENHI-PROJECT-20K14334
  • [Presentation] On the weighted mixed norm spaces of analytic functions2021

    • Author(s)
      Kiyoki Tanaka
    • Organizer
      Real, Complex and Functional Analysis Seminar 2021
    • Data Source
      KAKENHI-PROJECT-20K14334
  • [Presentation] Positive Toeplitz Operators between the Weighted Polyharmonic Bergman Spaces2020

    • Author(s)
      Kiyoki Tanaka
    • Organizer
      Prospects of Theory of Riemann Surfaces
    • Int'l Joint Research
    • Data Source
      KAKENHI-PROJECT-20K14334

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