• Masayoshi Nagata (Japanese: 永田 雅宜 Nagata Masayoshi; February 9, 1927 – August 27, 2008) was a Japanese mathematician, known for his work in the field of...
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  • Zariski in 1954). Then in 1959 Masayoshi Nagata found a counterexample to Hilbert's conjecture. The counterexample of Nagata is a suitably constructed ring...
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  • In mathematics, the Nagata conjecture on curves, named after Masayoshi Nagata, governs the minimal degree required for a plane algebraic curve to pass...
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  •  p.55). It is named after Claude Chevalley, Nagayoshi Iwahori, and Masayoshi Nagata. Dieudonné, Jean A.; Carrell, James B. (1970), "Invariant theory, old...
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  • at Kyoto University. Alongside Wolfgang Krull, Oscar Zariski, and Masayoshi Nagata, he is famous for his early work in commutative algebra. In particular...
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    D. titled "The Endomorphism Rings of Some Abelian Varieties" under Masayoshi Nagata at Kyoto University in 1978. He was a visiting professor at Harvard...
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  • regular local rings of dimension 3 are unique factorization domains, and Masayoshi Nagata (1958) had previously shown that this implies that all regular local...
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  • professional wrestler Masayoshi Nagata (永田 雅宜, 1927 – 2008), Japanese mathematician Masayoshi Namiki (並木 正芳, born 1949), Japanese politician Masayoshi Nataniya (那谷屋...
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  • In mathematics, the Nagata–Biran conjecture, named after Masayoshi Nagata and Paul Biran, is a generalisation of Nagata's conjecture on curves to arbitrary...
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  • generated integral domain over it is Japanese, and is called a Nagata ring, named for Masayoshi Nagata, or a pseudo-geometric ring if it is Noetherian and universally...
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  • in Paul M. Eakin's thesis (Eakin 1968) and later independently by Masayoshi Nagata (1968). The theorem can also be deduced from the characterization of...
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  • first examples of non-projective complete varieties were given by Masayoshi Nagata and Heisuke Hironaka. An affine space of positive dimension is not...
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    generated? Resolved. Result: No, a counterexample was constructed by Masayoshi Nagata. 1959 15th Rigorous foundation of Schubert's enumerative calculus....
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  • Linda Nagata (born 1960), American science fiction author Masaichi Nagata (1906–1985), Japanese film producer and baseball executive Masayoshi Nagata (1927–2008)...
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  • = a + 2 Δ y + Δ 2 z {\displaystyle x=a+2\Delta y+\Delta ^{2}z} . Nagata, Masayoshi (1972), On automorphism group of k[x,y], Tokyo: Kinokuniya Book-Store...
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  • that are not universally catenary. The first example was found by Masayoshi Nagata (1956, 1962, page 203 example 2), who found a 2-dimensional Noetherian...
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  • Science, University of Kyoto. Series A: Mathematics, 27: 249–256 Nagata, Masayoshi (1955), "On the derived normal rings of Noetherian integral domains"...
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    Serre, Chevalley, Gorō Shimura and others such as Erich Kähler and Masayoshi Nagata. 1936. L'Arithmetique dans les Algèbres de Matrices. Hermann, Paris...
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    S2CID 4310807. Nagata, S; Tsuchiya, M; Asano, S; Kaziro, Y; Yamazaki, T; Yamamoto, O; Hirata, Y; Kubota, N; Oheda, M; Nomura, H; Ono, Masayoshi (1986). "Molecular...
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    National Route 155 National Route 366 Kumiko Koiwai, figure skater Masayoshi Nagata, mathematician Takahiro Nakai, Judoka Kyoko Takezawa, violinist Hidehiko...
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  • Mathematica, 80 (1): 95–111, doi:10.1007/BF03026540, ISSN 0025-2611 Nagata, Masayoshi (1962), "Imbedding of an abstract variety in a complete variety",...
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  • on the sixth edition. Masayoshi Nagata took up the task and the sixth edition was published after a delay of one year. Nagata also supervised the seventh...
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  • class of Noetherian rings might be an answer to this problem, but Masayoshi Nagata and others found several strange counterexamples showing that in general...
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  • happens in real codimension two). A classical result, Zariski–Nagata purity of Masayoshi Nagata and Oscar Zariski, called also purity of the branch locus...
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  • Nicolescu, Gheorghe Vrânceanu) 1979–1982: Lennart Carleson (vice: Masayoshi Nagata, Yuri Vasilyevich Prokhorov) 1983–1986: Jürgen Moser (vice: Ludvig...
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    component Go of G is reductive. For k of characteristic p>0, however, Masayoshi Nagata showed that G is linearly reductive if and only if Go is of multiplicative...
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    Emmy Murphy Sean Murphy John Myhill Leopoldo Nachbin M. G. Nadkarni Masayoshi Nagata Daniel K. Nakano Tadashi Nakayama Seema Nanda John Forbes Nash Jr....
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  • academic career at the university until he won the Fields Medal in 1990. Masayoshi Nagata (永田 雅宜), a Japanese mathematician, disproved Hilbert's fourteenth problem...
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  • Henselian property for the maximal ideal m to be a Henselian ring. Masayoshi Nagata proved in the 1950s that for any commutative local ring A with maximal...
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  • variety has a single generic point.) In the 1950s, Claude Chevalley, Masayoshi Nagata and Jean-Pierre Serre, motivated in part by the Weil conjectures relating...
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