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J-GLOBAL ID:201401076064403120   Update date: Jan. 31, 2024

Kigami Jun

キガミ ジュン | Kigami Jun
Affiliation and department:
Research field  (1): Basic analysis
Research theme for competitive and other funds  (34):
  • 2022 - 2027 Stochastic Processes and Stochastic Analysis on Disordered Media
  • 2021 - 2024 Construction of analysis via partitions and weights of spaces
  • 2021 - 2024 Study of Analysis and Geometry of complex spaces
  • 2017 - 2022 Anomalous diffusions on disordered media
  • 2017 - 2021 複雑領域のポテンシャル解析の深化-非線形PDEと理想境界への応用
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Papers (27):
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MISC (2):
  • 木上 淳. 測度・距離空間上の解析学 : Cheeger理論とフラクタル上の解析学 (保存則をもつ偏微分方程式に対する解の正則性・特異性の研究). 数理解析研究所講究録. 2014. 1914. 39-55
  • 木上淳. フラクタルと次元. 数理科学. 1988. 302. 18-18
Books (5):
  • Geometry and analysis of metric spaces via weighted partitions
    Lecture Notes in Mathematics 2265, Springer 2020 ISBN:9783030541538
  • Time Changes of the Brownian Motion: Poincaré Inequality, Heat Kernel Estimate and Protodistance
    Mem. Amer. Math. Soc. 259 no 1250 2019
  • Resistance forms, quasisymmetric maps and heat kernel estimates
    Mem. Amer. Math. Soc. 216 no 1015 2012
  • Volume doubling measures and heat kernel estimates on self-similar sets
    Mem. Amer. Math. Soc. 199 no. 932 2009
  • Analysis on Fractals
    Cambridge Tracts in Mathematics, 143. Cambridge University Press 2001
Lectures and oral presentations  (37):
  • Yet another construction of "Sobolev" spaces on metric spaces
    (QuasiWorld Workshop, Helsinki 2023)
  • Yet another construction of "Sobolev" spaces on metric spaces
    (BIRS Workshop on Smooth Functions, Rough Spaces and Fractals 2022)
  • Conductive homogeneity of compact metric spaces and construction of p-energy
    (Fractal Geometry in Pure and Applied Mathematics, Joint meeting of AMS-SMF-EMS 2022)
  • Conductive homogeneity of compact metric spaces and construction of p-energy
    (7th Cornel Conferrence on Analysis, Probability and Mathematica Physics on Fractals 2022)
  • Ahlfors regular conformal dimension of metric spaces and parabolic index of finite graphs
    (Geometric Measure Theory and Geometric Analysis in Moscow 2020)
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