Rchr
J-GLOBAL ID:200901017260727514
Update date: May. 08, 2024
Kumano-go Naoto
クマノゴウ ナオト | Kumano-go Naoto
Affiliation and department:
Job title:
Professor
Research field (3):
Applied mathematics and statistics
, Mathematical analysis
, Basic analysis
Research keywords (5):
Mathematical Physics
, Probabilitiy
, Microlocal Analysis
, Partial Differential Equation
, Path Integral
Research theme for competitive and other funds (10):
- 2019 - 2024 Path integrals - Analysis on path space created by time slicing approximation
- 2015 - 2019 経路積分-時間分割近似法で切り拓く経路空間上の解析
- 2012 - 2015 経路積分-時間分割近似法による経路空間上の解析の展開
- 2009 - 2012 Path integrals as analysis on path space by time slicing approximation
- 2006 - 2009 Theory of path integrals by time slicing approximation and its applications
- 2007 - 2009 The theory of oscillatory integral operator and its application to the Feynman path integral
- 2003 - 2006 時間分割近似法による Feynman 経路積分の理論の構成
- 2004 - 2006 The theory of the pseudo-differential operators and its applications to the theory of the Feynman path integral
- 1998 - 2000 面を経路とした経路積分の振動積分による定式化
- 1998 - 2000 Application of the pseudo-differential operotous to the Feynmon path
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Papers (16):
MISC (21):
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Naoto Kumano-go. Phase space Feynman path integrals of parabolic type. RIMS Kokyuroku. 2023. 2241
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熊ノ郷 直人. 放物型の相空間Feynman 経路積分と滑らかな汎函数微分. 第58回実函数論・函数解析学合同シンポジウム講演集. 2019. 64-76
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熊ノ郷 直人. Phase space Feynman path integrals of parabolic type. 京都大学数理解析研究所講究録. 2019. 2101. 52-63
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KUMANO-GO Naoto. Path integral as analysis on path space by time slicing approximation. Sugaku. 2018. 70. 2. 129-158
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Naoto Kumano-go. Phase space Feynman path integrals of higher order parabolic type. RIMS Kôkyûroku. 2015. 1958. 201-218
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Books (14):
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理工系のための微分積分[改訂版]
培風館 2023 ISBN:9784563012533
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理工系のための線形代数[改訂版]
培風館 2018 ISBN:9784563012304
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理工系のための線形代数
培風館 2016
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朝倉 数学辞典
朝倉書店 2016
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理工系のための微分積分
培風館 2016
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Lectures and oral presentations (112):
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トーラス上の相空間経路積分について
(Recent topics in algebraic analysis (代数解析日大研究集会) 2024)
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Phase space Feynman path integrals of parabolic type on,the torus as analysis on path space
(Cnference "Pseudo-Differential Operators and Related Topics PSORT-2024", Ghent University, Belgium 2024)
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トーラス上の放物型相空間経路積分ー経路空間上の解析として
(工学院大/早大GEC数理セミナー, 早稲田大学 2023)
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Phase space Feynman path integrals of parabolic type on the Torus as analysis on path space
(Recent topics in algebraic analysis, Nihon University 2023)
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Phase space Feynman path integrals of parabolic type with general functionals
(Conference on PDE and Numerical Analysis,,TIFR-CAM, Bangalore, India 2022)
more...
Education (2):
- 1994 - 1997 The University of Tokyo Graduate School of Mathematical Sciences Department of Mathematical Sciences
- 1992 - 1994 The University of Tokyo Graduate School of Mathematical Sciences Department of Mathematical Sciences
Work history (10):
- 2020/04 - 現在 Kogakuin University Center for Promotion of Higher Education Division of Liberal Arts Professor
- 2022/10 - 2023/03 東京都立大学 理学部 数理科学科 非常勤講師
- 2016/04 - 2020/03 Kogakuin University Faculty of Informatics Department of Information Systems and Applied Mathematics Professor
- 2011/04 - 2016/03 Kogakuin University Division of Liberal Arts Professor
- 2010/04 - 2011/03 Kogakuin University Faculty of Engineering, Division of General Education Professor
- 2007/04 - 2010/03 Kogakuin University Faculty of Engineering, Division of General Education Associate Professor
- 2001/04 - 2007/03 Kogakuin University Faculty of Engineering, Division of General Education Assistant Professor
- 2000/04 - 2004/03 東京大学 理科I類 非常勤講師
- 1997/04 - 2001/03 Kogakuin University Faculty of Engineering, Division of General Education Lecturer
- 1994 - 1997 The University of Tokyo Faculty of Science TA
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Committee career (4):
- 2017 - 現在 日本数学会 函数方程式論分科会 分科会委員
- 2023/09 - 2025/08 the Korean Journal of Mathematics A member of ,the editorial board
- 2021/09 - 2023/08 the Korean Journal of Mathematics a member of editorial board
- 2017/04 - 2023/03 The Mathematical Society of JapanDivision Committee Members, Division of Functional Equations
Awards (1):
- 2015/12 - Division of Functional Equations, The Mathematical Society of Japan Hukuhara Prize Studies on mathematical formulation of Feynman path integrals
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