Rchr
J-GLOBAL ID:201801011533364381
Update date: May. 25, 2024
Okamoto Mamoru
オカモト マモル | Okamoto Mamoru
Affiliation and department:
Job title:
Associate Professor
Research field (1):
Mathematical analysis
Research theme for competitive and other funds (7):
- 2023 - 2027 非線形分散型及び波動方程式における特異なランダム動力学
- 2023 - 2027 確率効果をもつ非線形分散型方程式の解の挙動と特異性の解析
- 2020 - 2023 幾何学的対称性を用いた非線形波動・分散型方程式の解の挙動と特異性の解析
- 2016 - 2020 Research on geometric symmetry and singularity of solutions for nonlinear wave equations
- 2017 - 2018 非線形分散型方程式の臨界現象の解明
- 2014 - 2016 Relations between properties of solutions and geometric symmetry of solutions for nonlinear wave equations
- 2013 - 2013 ゲージ不変な非線形波動方程式に対する解の構造の研究
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Papers (35):
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Pierre de Roubin, Mamoru Okamoto. Norm inflation for the viscous nonlinear wave equation. Nonlinear Differential Equations and Applications. 2024. 31. 4
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Hiroyuki Hirayama, Shinya Kinoshita, Mamoru Okamoto. Sharp well-posedness for the Cauchy problem of the two dimensional quadratic nonlinear Schrödinger equation with angular regularity. Journal of Differential Equations. 2024. 395. 181-222
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Hiroyuki Hirayama, Shinya Kinoshita, Mamoru Okamoto. A REMARK ON THE WELL-POSEDNESS FOR A SYSTEM OF QUADRATIC DERIVATIVE NONLINEAR SCHRODINGER EQUATIONS. COMMUNICATIONS ON PURE AND APPLIED ANALYSIS. 2022
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Mamoru Okamoto, Kota Uriya. Long-time behavior of solutions to a fourth-order nonlinear Schrodinger equation with critical nonlinearity. JOURNAL OF EVOLUTION EQUATIONS. 2021
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Hiroyuki Hirayama, Shinya Kinoshita, Mamoru Okamoto. Well-posedness for a system of quadratic derivative nonlinear Schrodinger equations in almost critical spaces. JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS. 2021. 499. 2
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MISC (1):
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Okamoto Mamoru. Well-posedness of the Cauchy problem for the Maxwell-Dirac system in one space dimension (Mathematical Analysis in Fluid and Gas Dynamics). RIMS Kokyuroku. 2012. 1782. 135-149
Books (2):
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確率・統計の基礎
培風館 2021 ISBN:9784563010225
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微分積分の基礎
培風館 2018 ISBN:9784563012199
Lectures and oral presentations (100):
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粘性効果を含む非線形波動方程式の初期値問題の非適切性
(日本数学会年会 2024)
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微分型非線形シュレディンガー方程式系の初期値問題の非適切性
(第2回 信州若里数理解析研究会 2024)
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On the solutions to the two-dimensional Wick ordered nonlinear Klein-Gordon equation
(The 41th Kyushu Symposium on Partial Differential Equations 2024)
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Uniqueness of the Gaussian free field evolution under the Wick ordered nonlinear Klein-Gordon equation
(New trends in nonlinear dispersive equations 2024)
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Gauss型の初期値をもつ非線形Klein-Gordon方程式のほとんど確実な解について
(日本数学会秋季総合分科会 2023)
more...
Education (3):
- 2011 - 2014 Kyoto University Graduate School of Science Division of Mathematics and Mathematical Sciences
- 2009 - 2011 Kyoto University Graduate School of Science Division of Mathematics and Mathematical Sciences
- 2005 - 2009 Saitama University Faculty of Science Department of Mathematics
Professional career (1):
- Doctor of Science (Kyoto University)
Work history (3):
- 2020/04 - 現在 Osaka University Graduate School of Science Department of Mathematics Associate Professor
- 2014/04 - 2020/03 Shinshu University, Faculty of Engineering, Division of Mathematics and Physics Assistant Professor
- 2013/04 - 2014/03 Kyoto University, Research Fellow of the Japan Society for the Promotion of Science (DC2)
Association Membership(s) (1):
Mathematical Society of Japan
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