| 词条 | Michio Kuga |
| 释义 |
| name = Michio Kuga | image = | image_size = | caption = | birth_date = {{birth year|1928}} | birth_place = | death_date = {{death date and age|1990|02|13 |1928}} | death_place = | nationality = {{flag|Japan}} | fields = Mathematics | workplaces = State University of New York at Stony Brook | alma_mater = University of Tokyo | doctoral_advisor = Shokichi Iyanaga | doctoral_students = Bruce Dodson Stephen S. Kudla | known_for = | awards = }}{{Nihongo|Michio Kuga|道郎 久賀|1928 - 13 February 1990}} was a mathematician who received his Ph.D. from University of Tokyo in 1960.[1] His work helped lead to a proof of the Ramanujan conjecture which partly follows from the proof of the Weil conjectures by {{harvtxt|Deligne|1974}}. In 1966, he introduced Kuga fiber varieties.[2] One of his books, Galois' Dream: Group Theory and Differential Equations, is a series of lectures on group theory and differential equations for undergraduate students, considering such topics as covering spaces and Fuchsian differential equations from the point of view of Galois theory, though it does not treat classical Galois theory of polynomials and fields in depth. References
Notes1. ^Michio Kuga on the Mathematics Genealogy Project 2. ^Kuga Fiber varieties over a symmetric space whose fibers are abelian varieties, Algebraic Groups and Discontinuous Subgroups (Proc. Sympos. Pure Math., Boulder, Colorado, 1965), American Mathematical Society, 1966, S. 338–346 BibliographyKuga, Michio. Galois' Dream: Group Theory and Differential Equations. translated by Susan Addington and Motohico Mulase, {{ISBN|978-0-8176-3688-3}} {{Authority control}}{{DEFAULTSORT:Kuga, Michio}}{{japan-scientist-stub}}{{Asia-mathematician-stub}} 5 : 20th-century Japanese mathematicians|University of Tokyo alumni|State University of New York at Stony Brook faculty|1990 deaths|1928 births |
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