Updated on 2024/03/30
Graduate School of Science Department of Mathematics
Associate Professor 2022.04 - Now
School of Science Department of Mathematics
Associate Professor 2022.04 - Now
修士（数学） （ University of Tsukuba ）
博士（理学） （ Others ）
Natural Science / Applied mathematics and statistics / Mathematical Statistics
Natural Science / Basic mathematics / Mathematical Statistics
高次漸近理論
統計的推測理論
International Society for Mathematical Sciences
2007.01 - Now Domestic
International Statistical Institute
2006.01 - Now Overseas
日本統計学会
1997.03 - Now Domestic
日本数学会
1995.12 - Now Domestic
山口大学 大学院創成科学研究科
2019.04 - 2020.03
山口大学 理工学研究科
2012.04 - 2012.09
大阪大学 教育実践センター
2006.04 - 2006.09
A note on estimation of a shape parameter in a Pareto distribution Reviewed
M. Yabuno and H. Tanaka
Communications in Statistics – Theory and Methods 雑誌 2021.01
Improvement of the Ushakov bound Reviewed
Kensho Kobayashi and Hidekazu Tanaka
Communications in Statistics-Theory and Methods 雑誌 2020.03
On second-order improved estimation of a gamma scale parameter Reviewed
Hidekazu Tanaka, Nabendu Pal & Wooi K. Lim
Statistics 雑誌 53 ( 5 ) 2019
On improved estimation under Weibull model. Reviewed
Tanaka, Hidekazu; Pal, Nabendu; Lim, Wooi K.
J. Stat. Theory Pract. 雑誌 12 ( 1 ) 2018
On second order admissibilities of the estimators of gamma shape vector Reviewed
Kamitamari Eita and Hidekazu Tanaka
Communications in Statistics - Theory and Methods 雑誌 46 ( 1 ) 2016
On second order admissibilities in two-parameter logistic regression model Reviewed
Tanaka Hidekazu, Obayashi Chie, Takagi Yoshiji
Communications in Statistics, Theory and Methods 雑誌 44 ( 9 ) 1958 - 1966 2015
On second order admissibilities of estimators of gamma shape parameters.
上玉利瑛太，田中秀和
数理解析研究所講究録 京都大学数理解析研究所 ( 1910 ) 58 - 73 2014.08
ガンマ分布の形状母数の推定について.
上玉利瑛太，田中秀和
数理解析研究所講究録 京都大学数理解析研究所 ( 1860 ) 9 - 32 2013.11
Second Order Admissibilities in Multi-parameter Logistic Regression Model
Chie OBAYASHI, Hidekazu TANAKA and Yoshiji TAKAGI
World Academy of Science, Engineering and Technology ( 69 ) 870 - 874 2012.09
ロジット・モデルにおける2次漸近許容性について
尾林千恵, 田中秀和, 高木祥司
数理解析研究所講究録 京都大学数理解析研究所 ( 1804 ) 162 - 177 2012.08
Admissibility under the LINEX loss function in non-regular case Reviewed
Tanaka, Hidekazu
Scientiae Mathematicae Japonicae 雑誌 75 ( 3 ) 2012
Sufficient conditions for the admissibility under LINEX loss function in non-regular case. Reviewed
H.Tanaka
Statistics 45 ( 2 ) 199 - 208 2011.04
On the admissibility of linear estimators in a multivariate normal distribution under LINEX loss function. Reviewed
H.Tanaka & M.Tatsukawa
Comm. Statist. Theory and Methods 39 ( 17 ) 3011 - 3020 2010.08
Sufficient conditions for the admissibility under LINEX loss function in regular case. Reviewed
H.Tanaka
Comm. Statist. Theory and Methods 雑誌 39 ( 8-9 ) 2010.04
LINEX 損失関数の下での多変量正規分布における線型推定量の許容性と非許容性について
達川真史, 田中秀和
数理解析研究所講究録 京都大学数理解析研究所 1621 161 - 170 2009.01
On the admissibility of linear estimator in a multivariate normal distribution under LINEX loss
TANAKA, H. and TATSUKAWA, M.
2009 Conference Proceedings of Hawaii International Conference on Statistics, Mathematics and Related Fields 2009
Bhattacharyya Type Inequalities Reviewed
H.Tanaka
Selected papers on analysis and related topics 著書 American Mathematical Society 223 159 - 178 2008.08
LINEX 損失関数の下での一般化 Bayes 推定量の許容性について
田中秀和
数理解析研究所講究録 京都大学数理解析研究所 1603 142 - 153 2008.06
Sufficient condition for admissibility under LINEX loss function
TANAKA, H.
2008 Conference Proceedings of Hawaii International Conference on Statistics, Mathematics and Related Fields 2008
On a family of distributions attaining the Bhattacharyya bound.
TANAKA, H.
2007 Conference Proceedings of Hawaii International Conference on Statistics, Mathematics and Related Fields 2007
Location and scale parameter family of distributions attaining the Bhattacharyya bound. Reviewed
H.Tanaka
Comm. Statist. Theory and Methods 雑誌 35 ( 9 ) 1611 - 1628 2006.09
Bhattacharyya 型情報不等式について Reviewed
田中秀和
数学 雑誌 58 ( 1 ) 21 - 39 2006.01
On a family of distributions attaining the Bhattacharyya bound.
田中秀和
数理解析研究所講究録 京都大学数理解析研究所 1380 63 - 79 2004.06
On a relation between a family of distributions attaining the Bhattacharyya bound and that of linear combinations of the distributions from an exponential family. Reviewed
H.Tanaka
Comm. Statist. Theory and Methods 雑誌 32 ( 10 ) 1885 - 1896 2003.10
On a family of distributions attaining the Bhattacharyya bound. Reviewed
H.Tanaka, M.Akahira
Ann. Inst. Statist. Math. 雑誌 55 ( 2 ) 309 - 317 2003.07
On a location parameter family of distributions attaining the Bhattacharyya bound.
H.Tanaka
数理解析研究所講究録 京都大学数理解析研究所 1334 158 - 174 2003.07
An extension of the Borovkov-Sakhanenko bound for the Bayes Risk.
小池健一, 田中秀和
数理解析研究所講究録 京都大学数理解析研究所 1273 115 - 123 2002.07
Second order admissibility of the maximum likelihood estimator.
田中秀和
数理解析研究所講究録 京都大学数理解析研究所 1224 170 - 181 2001.07
On reliability estimation in the Weibull case. Reviewed
H.Tanaka
J. Japan Statist. Soc. 雑誌 28 ( 2 ) 193 - 203 1998.12
Asymptotic comparison of minimum discrepancy estimators in Berkson's bioassay model. Reviewed
H.Tanaka
J. Japan Statist. Soc. 雑誌 27 ( 2 ) 165 - 178 1997.12
The comparison of estimators of a reliability function in the Weibull case.
田中秀和, 赤平昌文
数理解析研究所講究録 京都大学数理解析研究所 1007 1 - 10 1997.08
Deficiency of minimum discrepancy estimators of multinomial parameters. Reviewed
H.Tanaka, M.Akahira
Statistics & Decisions 雑誌 14 ( 3 ) 241 - 251 1996.08
欠損性の概念と多項分布の母数の推定について.
田中秀和, 赤平昌文
数理解析研究所講究録 京都大学数理解析研究所 916 52 - 74 1995.07
綿森 葉子, 田中 秀和 , 田中 潮（ Role： Joint author）
共立出版 2023 （ ISBN:9784320114975 ）
統計学基礎
栗木進ニ，綿森葉子，田中秀和（ Role： Joint author）
共立出版 2016.02
高次漸近許容性に基づく新しい統計的手法の開発
Grant-in-Aid for Scientific Research(C) 2023
高次漸近許容性に基づく新しい統計的手法の開発
Grant-in-Aid for Scientific Research(C) 2022
高次漸近許容性に基づく新しい統計的手法の開発
2021
高次漸近許容性に基づく新しい統計的手法の開発
2020
確率統計
2023 Weekly class Undergraduate
確率統計
2023 Weekly class Undergraduate
統計解析特論B
2023 Weekly class Graduate school
確率統計基礎I
2022 Weekly class Undergraduate
統計学基礎I
2022 Weekly class Undergraduate
統計学基礎1
2022 Weekly class Undergraduate
統計学基礎2/現1
2022 Weekly class Undergraduate
統計学基礎2/必:獣,選:農〈生命・応生・緑地〉1
2022 Weekly class Undergraduate
統計学基礎
2022 Weekly class Undergraduate
統計学基礎II
2022 Weekly class Undergraduate
統計学基礎II１組現シス（環境）
2022 Weekly class Undergraduate
Basic Statistics II
2021
Basic Statistics I
2021
Basic Statistics I
2021
Advanced Statistical Analysis B
2021
Advanced Statistical Analysis A
2021
Basics of Probability and Statistics I
2021
Basic Statistics II
2021
Mathematical Statistics I
2021
Basic Statistics I
2021
解析演習
Institution：University of Tsukuba
線型代数演習
Institution：University of Tsukuba
統計解析特論
Institution：Osaka Prefecture University
統計解析特論
Institution：Yamaguchi University
統計学続論
Institution：Osaka Prefecture University
統計学基礎Ⅱ
Institution：Osaka Prefecture University
統計学基礎Ⅰ
Institution：Osaka Prefecture University
統計学基礎
Institution：Osaka Prefecture University
統計学B1
Institution：Osaka University
統計学
Institution：Osaka Prefecture University
確率論
Institution：Osaka Prefecture University
数理工学外国語演習
Institution：Osaka Prefecture University
数学解析
Institution：Osaka Prefecture University
数学演習
Institution：Osaka Prefecture University
心理学統計法Ｂ
Institution：Osaka Prefecture University
心理学統計法Ａ
Institution：Osaka Prefecture University
微積分演習Ⅱ
Institution：University of Tsukuba
微積分演習Ⅰ
Institution：University of Tsukuba
微積分学Ⅱ
Institution：Osaka Prefecture University
2020
Number of graduate students presentations：1
2019
Number of graduate students presentations：1
2022
Number of instructed the graduation thesis：2
[Number of instructed the Master's Program] (previous term)：1
2021
Number of instructed the graduation thesis：1
2020
Number of instructed the graduation thesis：3
[Number of instructed the Master's Program] (previous term)：1
[Number of master's thesis reviews] (vice-chief)：1
2019
Number of instructed the graduation thesis：2
[Number of instructed the Master's Program] (previous term)：2
[Number of master's thesis reviews] (vice-chief)：1
2018
Number of instructed the graduation thesis：1
[Number of instructed the Master's Program] (previous term)：2
[Number of master's thesis reviews] (vice-chief)：1
2017
Number of instructed the graduation thesis：1
[Number of instructed the Master's Program] (previous term)：1
2016
Number of instructed the graduation thesis：1
「適合度検定」
Category：Science (mathematics, physics, chemistry, biology, geology, biochemistry)