Rchr
J-GLOBAL ID:200901029863992792   Update date: Jan. 30, 2024

Fumitoshi Sato

サトウ フミトシ | Fumitoshi Sato
Affiliation and department:
Research field  (1): Algebra
Research keywords  (2): 数え上げ幾何学 ,  代数幾何学
Research theme for competitive and other funds  (3):
  • 2011 - 2015 Abel商と非Abel商の比較
  • 2009 - 2010 局所化定理による交叉理論の研究
  • 2007 - 2010 Orbifold cohomology and generalization of the McKay correspondence
Papers (15):
more...
MISC (5):
  • 佐藤 文敏. ユタ大学及びソルトレイクでの工学系の数学教育. 香川高等専門学校研究紀要. 2018. 9. 87-90
  • Takahashi Hiroaki, Taguchi Jun, Sato Fumitoshi, Uehara Shigenori, Uno Mitsunori. The peer support on supplementary classes by upper grade students -A trial and results of "Tokubetsu Hosyu" at Takamatsu Campus,Kagawa National College of technology-. Japanese colleges of technology education journal. 2014. 37. 155-159
  • 佐藤 文敏. Topological recursion relations via degree 2 map. リーマン面に関連する位相幾何学2014. 2014. 44-45
  • Sato, Fumitoshi. Topological recursion relations. 2013. 34-36
  • C Cadman, Coskun, I, K Jabbusch, M Joyce, SJ Kovacs, M Lieblich, F Sato, M Szczesny, J Zhang. A first glimpse at the Minimal Model Program. SNOWBIRD LECTURES IN ALGEBRAIC GEOMETRY. 2005. 388. 17-42
Books (3):
  • 2変数の微分積分
    ブイツーソリューション,星雲社 (発売) 2021 ISBN:9784434286988
  • 1変数の微分積分
    ブイツーソリューション,星雲社 (発売) 2020 ISBN:9784434272530
  • 編入を目指す微分方程式
    ブイツーソリューション,星雲社 (発売) 2019 ISBN:9784434258190
Lectures and oral presentations  (17):
  • Sequences and Differential Equations
    (2018)
  • Topological Recursion Relations via Degree 2 Maps
    (Front Range Interested in Algebra, Geometry and Number Theory 2017)
  • A Construction of Moduli Spaces of Pointed Rational Curves
    (Front Range Interested in Algebra, Geometry and Number Theory 2017)
  • Topological recurion relations via degree two map
    (2016)
  • Topological recursin relations via degree two map
    (2014)
more...
Education (2):
  • 1999 - 2005 University of Utah College of Science Department of Mathematics
  • 1995 - 1999 Sophia University Faculty of Science and Technology
Professional career (1):
  • Ph. D. (University of Utah)
Work history (5):
  • 2014/04 - 現在 National Institute of Technology, Kagawa College Department of General Education
  • 2009/04 - 2014/03 National Institute of Technology, Kagawa College Department of General Education
  • 2008/10 - 2009/03 Nagoya University
  • 2005/09 - 2008/09 韓国高等学院 数学部 研究員
  • 2005/08 - 2005/09 Nagoya University
Awards (2):
  • 2007/01 - The royal swedish academy of sciences MIttag-Leffler Research fellowship
  • 2003 - University of Utah University Graduate Research Fellowship
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