Rchr
J-GLOBAL ID:200901086225265402   Update date: Jan. 30, 2024

Hyodo Yoshifumi

ヒョウドウ ヨシフミ | Hyodo Yoshifumi
Affiliation and department:
Job title: Professor
Research field  (3): Applied mathematics and statistics ,  Basic mathematics ,  Statistical science
Research keywords  (4): 実験計画法 ,  数理統計学 ,  Experimental design ,  Mathematical statistics
Research theme for competitive and other funds  (7):
  • 2005 - 2007 Study on construction and analysis of balanced fractional3^m factorial designs-main effects being estimable
  • 2002 - 2004 Study on estimable parametric functions of balanced fractional factorial designs
  • 1998 - 1999 Pseudorandom numbers and their Application to Stochastic Numerical Analysis
  • 1995 - 1996 Mathematical base of experimental data science and its applications
  • 1993 - 1993 統計的現象の理論とその応用
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Papers (52):
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MISC (8):
  • Algorithm for the construction and classification of orthogonal arrays and its applications. 「実験データ科学の数理的基礎とその応用」 研究成果報告書. 1997. 216-217
  • Characterization of $\small s^m$ factorial designs. 「実験データ科学の数理的基礎とその応用」 研究成果報告書. 1997. 210-211
  • 飽和型直交配列から導かれる $\small2^m$ 型直交計画の類別. 「実験データ科学の数理的基礎とその応用」 研究成果報告書. 1997. 105-106
  • 新しい $\small2^m$ 型直交計画の特徴づけ. 数理解析研究所講究録. 1993. 853. 148-161
  • 分解能 $\small V_{p,q}$ の釣り合い型一部実施 $\small s^m$ 要因計画の分散分析. 数理解析研究所講究録. 1993. 820. 91-101
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Lectures and oral presentations  (138):
  • ${\rm E}_{\rm A}^\ast$-optimal balanced third-order designs of resolution $\mathrm{R}^\ast(\{10, 01\})$ with $ N < \nu(m)$ for $3^m$ factorials
    (2021)
  • ${\rm E}^\ast$-optimal balanced third-order designs of resolution $\mathrm{R}^\ast(\{10, 01\})$ with $ N < \nu(m)$ for $3^m$ factorials
    (2020)
  • ${\rm D}^\ast$-optimal balanced third-order designs of resolution $\mathrm{R}^\ast(\{10, 01\})$ with $N < \nu(m)$ for $3^m$ factorials
    (2019)
  • ${\rm GA}^\ast$-optimal balanced third-order designs of resolution $\mathrm{R}^\ast(\{10, 01\})$ with $ N < \nu(m)$ for $3^m$ factorials
    (2018)
  • ${\rm A}^\ast$-optimal balanced third-order designs of resolution $\mathrm{R}^\ast(\{10, 01\})$ with $ N < \nu(m)$ for $3^m$ factorials
    (日本数学会 2017)
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Education (4):
  • - 1979 Tokyo University of Science Special Training Course for Teacher
  • - 1979 Tokyo University of Science Special Training Course for Teacher Mathematics
  • - 1978 Tokyo University of Science Faculty of Science and Technology Mathematics
  • - 1978 Tokyo University of Science Faculty of Science and Techonology Mathematics
Professional career (1):
  • (BLANK) (Hiroshima University)
Association Membership(s) (5):
国際数理科学協会 ,  日本計量生物学会 ,  応用統計学会 ,  日本統計学会 ,  日本数学会
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