Yoshifumi Hyodo - My portal - researchmap

Profile Information

Affiliation: Professor, Graduate School of Informatics, Master's Program in Information Science, Okayama University of Science

Degree: (BLANK)(Hiroshima University)

J-GLOBAL ID: 200901086225265402
researchmap Member ID: 1000113828

Research Interests

4

Research Areas

3

Education

4

- 1979

Special Training Course for Teacher, Tokyo University of Science
- 1979

Mathematics, Special Training Course for Teacher, Tokyo University of Science
- 1978

Mathematics, Faculty of Science and Technology, Tokyo University of Science
- 1978

Mathematics, Faculty of Science and Techonology, Tokyo University of Science

Papers

52

On a lower bound for the number of assemblies in fractional $2^m$ factorial designs of resolution $2\ell$

Journal of Statistical Planning and Inference, 207 181-189, 2020 Peer-reviewed
Existence conditions for balanced fractional $3^m$ factorial designs of resolution R({00,10,01,20,11})

Communications in Statistics-Theory and Methods, 46(2) 942-966, 2017 Peer-reviewed
On the existence conditions for balanced fractional 2^m factorial designs of resolution R^*({1}|Ω_l) with N<ν_l(m)

International Journal of Statistics and Probability, 5(4) 84-101, 2016 Peer-reviewed
Existence conditions for balanced fractional $2^m$ factorial designs of resolution $2\ell+1$ derived from simple arrays

Communications in Statistics-Theory and Methods, 44(12) 2564-2570, 2015 Peer-reviewed
Characterization of balanced second-order designs for 3 m Factorials

Hiromu Yumiba, Yoshifumi Hyodo, Masahide Kuwada

Journal of Statistical Theory and Practice, 6(1) 190-203, Mar 1, 2012 Peer-reviewed
Characterization of partially balanced fractional 2^m₁+m₂ factorial designs of resolution R({00,10,01,11})

Journal of the Japan Statistical Society, 42(1) 47-57, 2012 Peer-reviewed
Existence conditions for partially balanced fractional 2^m₁+m₂ factorial designs of resolution V derived from simple partially balanced array

Journal of Statistics and Applications, 6(3-4) 95-116, 2011 Peer-reviewed
Characterization of Balanced Fractional $3^m$ Factorial Designs of Resolution III

Communications in Statistics-Theory and Methods, 40(11) 2074-2080, 2011 Peer-reviewed
Balanced fractional 3^m factorial designs of resolutions R({00,10,01}∪S₁|Ω)

Scientiae Mathematicae Japonicae, 72(3) 297-308, 2010 Peer-reviewed
Balanced fractional 3^m factorial designs of resolutions R({10,01}∪S|Ω)

Proceedings of the 5th Asian Mathematical Conference, Malaysia, 211-218, 2009
GA*-optimal balanced second-order designs of resolutions R({10}∪S|Ω) for 3^m series

Journal of Statistics and Applications, 4(1) 133-168, 2009 Peer-reviewed
Balanced second-order designs of resolutions R({10}∪S|Ω) for 3^m series

Journal of Statistics and Applications, 4(2-3) 171-200, 2009 Peer-reviewed
GA-optimal partially balanced fractional $2^{m_1+m_2}$ factorial designs of resolution R$(\{00;10;01\} |\Omega)$ with $2\le m_1, m_2\le 4$

Hiroshima Mathematical Journal, 37(1) 119-143, Mar, 2007 Peer-reviewed
GA-optimal partially balanced fractional 2^m₁+m₂ factorial designs of resolution R({00,10,01,11}|Ω) with 2≦m₁≦m₂≦4

Scientiae Mathematicae Japonicae, 65(1) 81-94, 2007 Peer-reviewed
GA-optimal partially balanced fractional $2^{m_1+m_2}$ factorial designs of resolutions ${\rm R}(\{10,01\}\cup\Omega^\ast | \Omega)$ with $2 \le m_1, m_2 \le 4$

Journal of Statistical Theory and Practice, 1(3-4) 427-464, 2007 Peer-reviewed
GA-optimal partially balanced fractional 2^m₁+m₂ factorial designs of resolutions R({00,10,01,20,02}|Ω) and R({00,10,01,20,11}|Ω) with 2≦m₁,m₂≦4

Journal of the Japan Statistical Society, 36(2) 237-259, 2006 Peer-reviewed
GA-optimal partially balanced fractional $2^{m_1+m_2}$ factorial designs of resolution $\mathrm{R}(\{00,10,01,20\} | \Omega)$ with $2\le m_1, m_2 \le 4$

Communications in Statistics-Theory and Methods, 35(11) 2035-2053, 2006 Peer-reviewed
GA-optimal partially balanced fractional 2^m₁+m₂ factorial designs of resolution R({00,10,01,20}|Ω) with 2≦m₁,m₂≦4 $\\$(Proceedings of the 8th China-Japan Symposium on Statistics, Guilin, China)

158-161, 2004
GA-optimal balanced fractional 2^m factorial designs of resolution R^*({0,1}|3)

Sankhyā, 66(2) 343-361, 2004 Peer-reviewed
Characterization of balanced fractional 2^m factorial designs of resolution R^*({1}|3) and GA-optimal designs

Journal of the Japan Statistical Society, 33(2) 181-201, 2003 Peer-reviewed

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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, 216-217, Mar, 1997
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, 210-211, Mar, 1997
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, 105-106, Mar, 1997
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, 853 148-161, Nov, 1993
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, 820 91-101, Feb, 1993
大きさ $\small16$, 制約数 $\small15$, 強さ $\small2$ の $\small2$ シンボル直交配列の同型類

数理解析研究所講究録, 820 112-118, Feb, 1993
一部実施 $\small2^m$ 要因計画の Profile

数理解析研究所講究録, 802 68-82, Aug, 1992
分解能 $\small2\ell+$1 の $\small2^m$-BFF 計画の情報行列の固有多項式 −$\small\ell+1(\ell>m/2)$ 因子以上の交互作用が無視可能である場合−

「統計学の数理的基礎と諸分野への応用に関する研究」研究成果報告書, 51-52, Mar, 1990

Presentations

135

${\rm E}_{\rm A}^\ast$-optimal balanced third-order designs of resolution $\small\mathrm{R}^\ast(\{10, 01\})$ with $\small N < \nu(m)$ for $\small3^m$ factorials

Mar, 2021
E$^\ast$-optimal balanced third-order designs of resolution $\small\mathrm{R}^\ast(\{10, 01\})$ with $\small N < \nu(m)$ for $\small3^m$ factorials

Mar, 2020
D$^\ast$-optimal balanced third-order designs of resolution $\small\mathrm{R}^\ast(\{10, 01\})$ with $\small N < \nu(m)$ for $\small3^m$ factorials

日本数学会, Mar, 2019
GA$^\ast$-optimal balanced third-order designs of resolution $\small\mathrm{R}^\ast(\{10, 01\})$ with $\small N < \nu(m)$ for $\small3^m$ factorials

日本数学会, Mar, 2018
A$^\ast$-optimal balanced third-order designs of resolution $\small\mathrm{R}^\ast(\{10, 01\})$ with $\small N < \nu(m)$ for $\small3^m$ factorials

日本数学会, Sep, 2017
Characteristics of balanced third-order designs of resolution $\small\mathrm{R}^\ast(\{10, 01\})$ with $\small N < \nu(m)$ and $\small\mathrm{NSV}_2 \ge 1$ for $\small3^m$ factorials

日本数学会, Mar, 2017
Characteristics of balanced third-order designs of resolution $\small\mathrm{R}^\ast(\{10, 01\})$ with $\small N < \nu(m)$ and $\small\mathrm{NSV}_2 = 0$ for $\small3^m$ factorials

日本数学会, Sep, 2016
Characteristics of balanced fractional $\small3^m$ factorial designs of resolution $\small\mathrm{R}^\ast(\{10,01\}|\{00,10,01,20,11\})$ with $\small N<\nu(m)$

日本数学会, Mar, 2016
Existence conditions for balanced fractional $\small2^m$ factorial designs of resolution $\small\mathrm{R}^\ast(\{1\}|\Omega _4)$ with $\small N<\nu_4(m)$

研究集会「実験計画法と符号および関連する組合せ構造 2015」, Dec, 2015
Existence conditions for balanced fractional $\small2^m$ factorial designs of resolution $\small\mathrm{R}^\ast(\{1\}|\Omega_4)$ with $\small N<\nu_4(m)$

日本数学会, Sep, 2015
Existence conditions for balanced fractional $\small2^m$ factorial designs of resolution $\small\mathrm{R}^\ast(\{1,2\}|\Omega_4)$ with $\small N<\nu_4(m)$

日本数学会, Mar, 2015
Existence conditions for balanced fractional $\small2^m$ factorial designs of resolution $\small\mathrm{R}^\ast(\{1\}|\Omega_\ell)$ with $\small N<\nu_\ell(m)$

研究集会「実験計画法および関連する組合せ構造 2014」, Dec, 2014
Existence conditions for balanced fractional $\small2^m$ factorial designs of resolution $\small\mathrm{R}^\ast(\{1\}|\Omega_\ell)$ with $\small N<\nu_\ell(m)$

日本数学会, Sep, 2014
Existence conditions for balanced fractional $\small3^m$ factorial designs of resolution $\small\mathrm{R}(\{00,10,01,20,11\})$

日本数学会, Apr, 2014
$\small3$ シンボルの単純配列から導かれる分解能 V の釣合い型一部実施要因計画の存在条件 (III)

日本数学会, Sep, 2013
$\small3$ シンボルの単純配列から導かれる分解能 V の釣合い型一部実施要因計画の存在条件 (II)

日本数学会, Mar, 2013
$\small3$ シンボルの単純配列から導かれる分解能 V の釣合い型一部実施要因計画の存在条件 −ある制約の下で−

統計関連学会連合大会, Sep, 2012
Existence conditions for balanced fractional $\small2^m$ factorial designs of resolution $\small2\ell+1$ derived from simple arrays

日本数学会, Sep, 2012
Existence conditions for partially balanced fractional $\small2^{m_1+m_2}$ factorial designs of resolution V

日本数学会, Mar, 2012
Existence conditions for some partially balanced fractional $\small2^{m_1+m_2}$ factorial designs of resolution V

日本数学会, Oct, 2011

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Professional Memberships

5

Research Projects

2

統計的計画の数理構造と解析

基礎科学研究
Mathematical Structure of Statistical Designs and Analysis

Basic Science Research Program