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Home Page : http://www.ism.ac.jp/~skato/
y¶@”N@ŒŽz 1980 ”N 12 ŒŽ
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2003 ”N 3 ŒŽ   Œcœä‹`m‘åŠw—HŠw•””—‰ÈŠw‰È‘²‹Æ
2005 ”N 3 ŒŽ   Œcœä‹`m‘åŠw‘åŠw‰@—HŠwŒ¤‹†‰ÈŠî‘b—HŠwêUCŽm‰Û’öC—¹
2007 ”N 9 ŒŽ   Œcœä‹`m‘åŠw‘åŠw‰@—HŠwŒ¤‹†‰ÈŠî‘b—HŠwêU”ŽŽm‰Û’öC—¹
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2007 ”N 10 ŒŽ   Œcœä‹`m‘åŠw‘åŠw‰@—HŠwŒ¤‹†‰ÈŠî‘b—HŠwêU“Á•ÊŒ¤‹†•‹³
2007 ”N 11 ŒŽ   ‰p‘The Open UniversityCVisiting Research FellowiŒ“–±ji- 2008 ”N 1 ŒŽj
2008 ”N 4 ŒŽ   “Œv”—Œ¤‹†Š—\‘ª”­Œ©í—ªŒ¤‹†ƒZƒ“ƒ^[“Á”CŒ¤‹†ˆõ
2009 ”N 10 ŒŽ   “Œv”—Œ¤‹†Š”—E„˜_Œ¤‹†Œn•‹³C—\‘ª”­Œ©í—ªŒ¤‹†ƒZƒ“ƒ^[•‹³iŒ“–±j
yŠw@@@ˆÊz ”ŽŽmi—ŠwCŒcœä‹`m‘åŠwC2007”Nj uStatistical Models for Data Which Include Angular Observationsv
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y˜_@@@•¶z (8) Kato, S. (2010). A Markov process for circular data, Journal of the Royal Statistical Society, Series B (Statistical Methodology), 72, 655-672.
(7) Kato, S. and Jones, M.C. (2010). A family of distributions on the circle with links to, and applications arising from, Möbius transformation, Journal of the American Statistical Association, 105, 249-262.
(6) Eguchi, S. and Kato, S. (2010). Entropy and divergence associated with power function and the statistical application, Entropy, 12, 262-274.
(5) Kato, S. (2009). A distribution for a pair of unit vectors generated by Brownian motion, Bernoulli, 15, 898-921.
(4) Faravani, M., Baki, B.B., Kato, S., Shimizu, K. and Sim, C.H. (2009). Effects of intra-plant competition on the ensuing spatial branching patterns of Straits Rhododenron, Research Journal of Environmental Sciences, 3, 427-438.
(3) Siew, H.-Y., Kato, S. and Shimizu, K. (2008). The generalized t -distribution on the circle, Japanese Journal of Applied Statistics, 37, 1-16.
(2) Kato, S., Shimizu, K. and Shieh, G.S. (2008). A circular-circular regression model, Statistica Sinica, 18, 633-645.
(1) Kato, S. and Shimizu, K. (2008). Dependent models for observations which include angular ones, Journal of Statistical Planning and Inference, 138, 3538-3549.
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yŽó@Ü@—ðz ‰ž—p“ŒvŠw‰ï@§—ã˜_•¶Ü uThe Generalized t -Distribution on the Circlevi2009”N 8ŒŽj

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