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Shinzo Watanabe

Shinzō Watanabe is a Japanese mathematician, who has made fundamental contributions to probability theory, stochastic processes and stochastic differential equations. He is revered as a luminary in the field of modern probability theory and stochastic calculus. The pioneering book “Stochastic Differential Equations and Diffusion Processes” he wrote with Nobuyuki Ikeda has attracted a lot of researchers into the area and is known as the “Ikeda-Watanabe” for researchers in the field of stochastic analysis. He serves as the editor of Springer Mathematics.

Biography
Watanabe received his bachelor's degree from Kyoto University in 1958 and completed his Ph.D. under Kiyosi Itô in 1963. Watanabe subsequently became a professor at Kyoto University. After that, he moved to Ritsumeikan University and hold the full-time faculty position there until his retirement. He was also a visiting professor at Stanford University and participated in the organizing committees of international Japanese/Soviet seminars on probability theory. He has one daughter Shiori Watanabe. ==Scientific contributions==
Scientific contributions
Watanabe has made many important contributions to stochastic analysis and the theory of stochastic processes. In an important work with H. Kunita, he extended K. Ito's theory of stochastic integration, initially developed by Ito for Markov processes, to square integrable martingales. Watanabe also made important contributions to the study of multidimensional diffusion processes with boundary conditions and continuous-time branching processes. ==Awards and honours==
Awards and honours
In 1989 he received the Autumn Prize of the Mathematical Society of Japan. In 1983 he was an invited speaker at the International Congress of Mathematicians in Warsaw (Excursion point processes and diffusion). In 1996 he received the Japan Academy Prize in Mathematics. ==Selected publications==
Selected publications
• • with Toshio Yamada: • • • Limit theorem for a class of branching processes, in: Markov processes potential theory, Proc. Symp. Univ. Wisconsin, Madison, 1967, 205-232 ==References==
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