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RIMS Kôkyûroku
No.2277
発展方程式論の革新:異分野との融合がもたらす理論の深化
Innovation of the theory for evolution equations: developments via cross-disciplinary studies
RIMS 共同研究(公開型)
 
2022/10/17〜2022/10/19
赤木 剛朗
Goro Akagi
 
目 次
 
1. On some quasilinear parabolic equations with non-monotone multivalued terms (Innovation of the theory for evolution equations : developments via cross-disciplinary studies)---1
    Center for Research and Development in Mathematics and Applications, Department of Mathematics, University of Aveiro   Staicu,Vasile
 
2. Multivalued ordinary differential equation governed by hypergraph Laplacian (Innovation of the theory for evolution equations : developments via cross-disciplinary studies)---23
    大分大学   内田 俊 (Uchida,Shun)
 
3. On a decomposition of solutions to the damped wave equation and its applications (Innovation of the theory for evolution equations : developments via cross-disciplinary studies)---40
    東京理科大学理工学部数学科   側島 基宏 (Sobajima,Motohiro)
 
4. Energy method for partial differential equations with time delay (Innovation of the theory for evolution equations : developments via cross-disciplinary studies)---50
    神戸大学   上田 好寛 (Ueda,Yoshihiro)
 
5. QUASICONVEXITY PRESERVING PROPERTY FOR FIRST ORDER NONLOCAL EVOLUTION EQUATIONS (Innovation of the theory for evolution equations : developments via cross-disciplinary studies)---57
    室蘭工業大学 / 沖縄科学技術大学院大学 / 東京大学   可香谷 隆 / 柳 青 / 三竹 大寿 (Kagaya,Takashi / Liu,Qing / Mitake,Hiroyoshi)
 
6. ON LIPSCHITZ REGULARITY FOR LEVEL-SET FORCED MEAN CURVATURE FLOW UNDER THE NEUMANN BOUNDARY CONDITION (Innovation of the theory for evolution equations : developments via cross-disciplinary studies)---70
    Department of Mathematics, University of Wisconsin Madison / Department of Mathematics, University of Wisconsin Madison / 東京大学 / Department of Mathematics, University of Wisconsin Madison   Jang Jiwoong / Kwon Dohyun / 三竹 大寿 / Tran Hung V. (Jang,Jiwoong / Kwon,Dohyun / Mitake,Hiroyoshi / Tran,Hung V.)
 
7. $H^2$($ds$)-Sobolev gradient flow for the modified elastic energy (Innovation of the theory for evolution equations : developments via cross-disciplinary studies)---79
    東北大学大学院理学研究科   岡部 真也 (Okabe,Shinya)
 
8. Representative volume element approximations in elastoplastic spring networks (Innovation of the theory for evolution equations : developments via cross-disciplinary studies)---90
    Fakultat Mathematik, Technische Universitat Dresden   Neukamm,Stefan
 
9. On a critical fast diffusion stochastic equation with Stratonovich-type Brownian perturbation (Innovation of the theory for evolution equations : developments via cross-disciplinary studies)---94
    Normandie University / 東北大学 / School of Mathematics and Statistics, Shandong University・Laboratoire d'Analyse et de Mathematiques Appliquees (LAMA), Universite Gustave Eiffel・UPEM, Universite Paris-Est Creteil・ Centre National de la Recherche Scientifique (CNRS)   Ciotir Ioana / 福泉 麗佳 / Goreac Dan (Ciotir,Ioana / Fukuizumi,Reika / Goreac,Dan)
 
10. 前方後方動的境界条件下でのCahn-Hilliard方程式について (発展方程式論の革新 : 異分野との融合がもたらす理論の深化)-----------------99
    龍谷大学先端理工学部   深尾 武史 (Fukao,Takeshi)
 
11. Maximal $L_p$-$L_q$ regularity for the heat equation with various boundary conditions in the half space (Innovation of the theory for evolution equations : developments via cross-disciplinary studies)---112
    岐阜大学応用物理コース   梶原 直人 (Kajiwara,Naoto)
 
12. Introduction to Time-fractional Differential Equations : a sketch of theory (Innovation of the theory for evolution equations : developments via cross-disciplinary studies)---125
    東京大学   山本 昌宏 (Yamamoto,Masahiro)