Akio Hattori Explained

Akio Hattori
Birth Date:	1929
Birth Place:	Tokyo
Fields:	Mathematics
Workplaces:	University of Tokyo Meiji University
Alma Mater:	University of Tokyo
Doctoral Advisor:	Shokichi Iyanaga
Known For:	Hattori–Stong theorem

was a Japanese mathematician working in algebraic topology who proved the Hattori–Stong theorem. Hattori was the president of the Mathematical Society of Japan in 1989–1991.

Hattori received a Doctorate in Science from the University of Tokyo in 1959^[1] with Shokichi Iyanaga as his advisor. He then joined the faculty of the University of Tokyo. Between 1966 and 1968 Hattori worked as a visiting scholar at both Johns Hopkins University and Yale University.

After retirement from University of Tokyo, Hattori was invited to teach at Meiji University from 1991^[2] to 1999,^[3] when they opened mathematics major in 1989. Professor Hiroko Morimoto invited Drs. Akio Hattori and Hiroshi Fujita from the University of Tokyo, and Dr. Shiro Goto from Nihon University joined to launch a research and educational system for algebra, geometry and analytics.^[4]

Publications

• • Smooth S¹-action and Bordism (Geometry of Manifolds). RIMS Kokyuroku. 1880-2818. Kyoto University. August 1972. 158. 30–35. 2018-06-13.
• Involution o motsu tayō-tai ni okeru Nakaoka no Coincidence Theorem ni tsuite (gunsayō o motsu tayō-tai no toporojī). ja. About Coincidence Theorem in Nakaoka in manifold with Involution (topology of manifold with group action). RIMS Kokyuroku. 1880-2818. Kyoto University. February 1974. 203. 109–121. 2018-06-13. 996633389.
• The Fixed Point Set of an Involution and Theorems of the Borsuk-Ulam Type. RIMS Kokyuroku. 1880-2818. Kyoto University. August 1974. 221. 38–46. 2018-06-13.
• Lifting Compact Group Actions in Fiber Bundles (Conversion group and cohomology theory). RIMS Kokyuroku. 1880-2818. Kyoto University. July 1975. 246. 51–55. 2018-06-13. 996633801.
• Kohomorojī fukuso shaei kūkan-jō no S¹ sayō (dōhen homotopī-ron) . S¹-action on the cohomologic complex projection space (same homotopy theory). ja. RIMS Kokyuroku. 1880-2818. Kyoto University. February 1978. 319. 20–25. 2018-06-13. 996632606.
• Almost complex S¹-action. ja. RIMS Kokyuroku. 1880-2818. Kyoto University. February 1987. 605. 38–46. 2018-06-13. 996609177.

Co-authored

• Taniguchi, Hajime. S¹-sayō no koborudizumu (koborudizumu riron). ja. S¹-action and Cobordism (cobordism theory). RIMS Kokyuroku. 1880-2818. Kyoto University. December 1971. 131. 104–121. 996635159.
• Kawakubo, Katsuo . Uchida, Fuichi . Imoto, Michiko . Oikawa, Kumiko . Abe, Kojun . Komiya, Katsuhiro . Yoshida, Tomoyoshi . Kitada, Yasuhiko . Kawasaki, Tetsuro . Shibata, Katsuyuki . Kamata, Masayoshi . Nakaoka, Minoru. Puroburemu sesshon no matome (gunsayō o motsu tayō-tai no toporojī). Summary of Problem Session (topology of manifolds with group action). ja. RIMS Kokyuroku. 1880-2818. Kyoto University. February 1974. 203. 101–108. 2018-06-13. 996633225.

References

• - Biography and publication list.
  • • Its English version which appeared in ALGTOP-L, a mailing list concerning algebraic topology.

Notes and References

1. Book: Hattori, Akio. Faiba bandoru no De Rham kohomoroji ni okeru supekutoru keiretsu . Spectrum series in De Rham cohomology of fiber bundle. ja. University of Tokyo . 1959.
2. Oshirase : Hattori Akio-sensei no goseikyo wo itamu. Notice: Mourn for the passing of Dr. Akio Hattori. ja. Furuta. Mikio. Science Department Bulletin, Graduate School of Science . 45 . 3 . 15. September 2013. Faculty of Science, University of Tokyo . 2018-06-13. 997304695.
3. Web site: HATTORI Akio : Grant-in-Aid for Scientific Research (KAKENHI) Database. . 2018-06-13.
4. Web site: Sūgaku kyōshitsu-dayori : Meijidaigaku rikōgakubu sūgakka. Mathematics Class Newsletter : Department of mathematics, Meiji University Faculty of Science and Technology . ja. Gotō. Shirō.