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  1. Kōsaku Yosida (吉田 耕作, Yosida Kōsaku, 7 February 1909, Hiroshima – 20 June 1990) was a Japanese mathematician who worked in the field of functional analysis. He is known for the Hille-Yosida theorem concerning C0 -semigroups. Yosida studied [1] mathematics at the University of Tokyo, and held posts at Osaka and Nagoya ...

  2. Kosaku Yosida is world famous as the founder, together with Einar Hille, of the theory of semigroups. These collected papers provide valuable information on how he started and developed functional analysis and operator theoretical methods in the theory of differential equations and probability theory.

  3. 6 de dic. de 2022 · 1971. Topics. Functional analysis. Publisher. Berlin, New York, Springer-Verlag. Collection. inlibrary; printdisabled; internetarchivebooks. Contributor. Internet Archive. Language. English. Volume. 123. xi, 475 p. 24 cm. Bibliography: p. [447]-461. Notes. obscured text front cover. Access-restricted-item. true. Addeddate. 2022-12-06 05:06:27.

  4. 15 de feb. de 1995 · Functional Analysis. Kôsaku Yosida. Springer Science & Business Media, Feb 15, 1995 - Mathematics - 501 pages. The present book is based on lectures given by the author at the University of...

    • 6, illustrated, reprint, revised
    • Kôsaku Yosida
    • Springer Science & Business Media, 1995
  5. Kôsaku Yosida (7.2.1909-20.6.1990) was born in Hiroshima, Japan. After studying mathematics a the University of Tokyo he held posts at Osaka and Nagoya Universities before returning to the...

  6. Kôsaku Yosida. Part of the book series: Classics in Mathematics (CLASSICS) 123k Accesses. 976 Citations. 20 Altmetric. About this book. The present book is based on lectures given by the author at the University of Tokyo during the past ten years.

  7. Kôsaku Yosida (Japanese: 吉田 耕作 Yoshida Kōsaku; 7 February 1909–20 June 1990) was a Japanese mathematician who worked in the field of functional analysis. He is known for the Hille-Yosida theorem concerning C 0 -semigroups. See also. * Einar Carl Hille. * Functional analysis. * Schrödinger semigroup. References. * Kôsaku Yosida: Functional analysis.