RIMS Kôkyûroku

No.2121

2018/10/10〜2018/10/12

白川　健

Ken Shirakawa

目　次

1. Singular limit problem for the Allen-Cahn equation with a zero Neumann boundary condition on non-convex domains (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---1

　　　　九州大学　　　可香谷 隆　(Kagaya,Takashi )

　

2. Singular limit problem for the Navier-Stokes equations in a curved thin domain (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---15

　　　　東京大学大学院数理科学研究科　　　三浦 達彦　(Miura,Tatsu-Hiko )

　

3. A FREE BOUNDARY PROBLEM FOR REACTION DIFFUSION EQUATION WITH POSITIVE BISTABLE NONLINEARITY (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---29

　　　　早稲田大学大学院基幹理工学研究科 / 早稲田大学基幹理工学部数学科 / 早稲田大学理工学術院　　　遠藤 真帆 / 兼子 裕大 / 山田 義雄　(ENDO,MAHO / KANEKO,YUKI / YAMADA,YOSHIO )

　

4. Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---41

　　　　沼津工業高等専門学校教養科　　　松澤 寛　(Matsuzawa,Hiroshi )

　

5. Remarks on test function methods for blowup of solutions to semilinear evolution equations in sectorial domain (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---63

　　　　東京理科大学理工学部数学科　　　側島 基宏　(Sobajima,Motohiro )

　

6. Minimizing movement approach without using distance function for evolving spirals by the crystalline curvature with driving force (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---74

　　　　群馬大学　　　大塚 岳　(Ohtsuka,Takeshi )

　

7. Conservative finite difference schemes for one-dimensional nonlinear thermoelasticity (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---88

　　　　大分大学　　　吉川 周二　(Yoshikawa,Shuji )

　

8. Equations and dynamic boundary conditions of Allen-Cahn type and their approximation with Robin boundary conditions (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---99

　　　　Department of Mathematics, The Chinese University of Hong Kong　　　LAM,KEI FONG

　

9. The constrained total variation flow (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---111

　　　　Departament d'Analisi Matematica, Universitat Valencia　　　Moll,Salvador

　

10. Mathematical analysis for a model system of complex fluids (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---129

　　　　早稲田大学 / 日立製作所　　　川島 秀一 / 谷上 勝吾　(Kawashima,Shuichi / Taniue,Shogo )

　

11. A one dimensional free boundary problem describing swelling of a pocket of water in porous materials (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---145

　　　　長崎大学　　　熊崎 耕太　(Kumazaki,Kota )

　

12. On the soliton decomposition of solutions for the energy critical parabolic equation (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---155

　　　　大阪大学　　　石渡 通徳　(Ishiwata,Michinori )