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J-GLOBAL ID:200901090571426835   Update date: Sep. 06, 2024

Kawasaki Ken-ichiroh

カワサキ ケンイチロウ | Kawasaki Ken-ichiroh
Affiliation and department:
Job title: Professor
Research field  (1): Algebra
Research keywords  (1): Local Cohomology Modules
Research theme for competitive and other funds  (6):
  • 2014 - 2017 A research on properties on local cohomology modules from the approach of category theory.
  • 2011 - 2013 Study on the properties on local cohomology modules from view points of wide cohomology theories
  • 2008 - 2010 Study on the structures of local cohomology modules
  • 2004 - 2007 Study of toric varieties in ring theory
  • 1999 - 2000 Structure of polynomial hulls of graphs on the torus or sphere in C^n and polynomial approximation
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Papers (28):
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MISC (20):
  • Ken-ichiroh KAWASAKI, Shin'ya OKAZAKI, Ryo TAKAHASHI, Yoshiji TAKAGI, Naoharu ITO, Yuka FUNAHASHI, Yutaka KONDO. A report on the teaching profession practice of the license of the mathematics during a period of about one decade up to the present time. 2023. 第一号. 79-82
  • Ken-ichiroh Kawasaki. An extension of the Hartshorne theorem on the characterization of cofinite complexes. 研究集会「Researches on theory of isometries and preserver problems from a various point of view」 京都大学 数理解析研究所講究録 報告集. 2018
  • 第 25 回 可換環論セミナー 報告集. 2013. 171ページ
  • 川﨑 謙一郎. Study on the structures of local cohomology modules. 科学研究費 研究成果報告書 (課題番号 20540043). 2011. 別冊 研究成果報告書
  • Ken-ichiroh Kawasaki. 余有限加群の圏のアーベル性について、 1 つの環論的な証明. A report in the conference: The 21st Seminer on Commutative Ring Theory. 2009. 60--67
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Lectures and oral presentations  (68):
  • On treatment of functions
    (2024)
  • An extension of the Hartshorne theorem on the characterization of cofinite complexes
    (Date: February 15, in 2018, 11:00~12:00, Location: the room No. 111 in RIMS. RIMS Conference `Researches on theory of isometries and preserver problems from a various point of view'. 2018)
  • A partial survey on the finiteness properties of local cohomology modules over affine curves and hypersurfaces
    (研究集会: Workshop in Nara University of Education 2016 ~ The international meeting on Commutative algebra, Banach algebras (preserver problem), Hypergroups and their related topics~ 2016)
  • 導来圏に関する Hartshorne の定理の改良 ~有界でない余有限複体の特徴付けに向けて~
    (第3回新潟セミナー 2015)
  • 単項イデアルに関する余有限複体の特徴付けについて
    (第88回米沢数学セミナー『可換Banach 環と関連分野研究集会』 2015)
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Education (2):
  • 1991 - 1996 Waseda University Graduate School, Division of Science and Engineering
  • 1985 - 1989 Waseda University Faculty of Education
Professional career (1):
  • Ph. D. (早稲田大学)
Association Membership(s) (3):
Japan Society of Mathematical Education ,  Mathematics Education Society of Japan ,  Mathematical Society of Japan
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