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J-GLOBAL ID：201501039148414644
Update date: Dec. 06, 2023
Mimura Yoshifumi
ミムラ ヨシフミ | Mimura Yoshifumi
Affiliation and department：
Job title：
Associate Professor
Research field (1)：
Mathematical analysis
Papers (4)：
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Yoshifumi MIMURA, Yoshihiko YAMAURA. Another interpretation for the Weissler index in the theory of semilinear parabolic PDE. International Journal of Differential Equations and Applications. 2020. 19. 1. 109-132
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Yoshifumi Mimura. The variational formulation of the fully parabolic Keller-Segel system with degenerate diffusion. JOURNAL OF DIFFERENTIAL EQUATIONS. 2017. 263. 2. 1477-1521
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Yoshifumi Mimura. CRITICAL MASS OF DEGENERATE KELLER-SEGEL SYSTEM WITH NO-FLUX AND NEUMANN BOUNDARY CONDITIONS. DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS. 2017. 37. 3. 1603-1630
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Yoshifumi Mimura. A PRIORI BOUNDS OF STATIONARY SOLUTIONS OF TWO DIMENSIONAL KELLER-SEGEL SYSTEM ON POLYGONAL DOMAINS. DIFFERENTIAL AND INTEGRAL EQUATIONS. 2015. 28. 3-4. 347-360
MISC (2)：
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Yoshifumi MIMURA. Variational solution construction methods for dissipative and conservative systems. Proceedings of the Institute of Natural Sciences, Nihon University. 2022. 57. 155-160
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三村 与士文. 退化拡散項を持つ放物型-放物型Keller-Segel系に対する勾配流の方法. RIMS講究録. 2014
Lectures and oral presentations (15)：
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Applications of the Wasserstein distance to PDE’s
(発展方程式論の新展開 : 数理理論と現象解析の協働 2019)
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不変集合上における離散勾配流法と走化性モデルへの応用
(応用解析研究会 2019)
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Keller-Segel系におけるエネルギー汎関数の強圧性の質量依存性
(東北大学 応用数学セミナー 2018)
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The Variational Approach to Keller-Segel system
(12th AIMS Conference on Dynamical Systems, Differential Equations and Applications 2018)
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Critical mass of Keller-Segel system from a variational point of view
(The 2nd International Workshop on Mathematical Analysis of Chemotaxis 2017)
ｍore...
Education (2)：
- 2009 - 2012 The University of Tokyo Graduate School of Mathematical Sciences Mathematical Sciences
- 2009 - 2012 The University of Tokyo Graduate School of Mathematical Sciences Mathematical Sciences
Professional career (1)：
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