RIMS Kôkyûroku

No.2090

2017/10/18〜2017/10/20

白川　健

Ken Shirakawa

目　次

1. Construction of wave operators for Hartree equations with a critical Hardy potential (Theory of Evolution Equation and Mathematical Analysis of Nonlinear Phenomena)---1

　　　　神奈川大学工学部数学教室　　　鈴木 敏行　(Suzuki,Toshiyuki)

　

2. On the bidomain equations as parabolic evolution equations (Theory of Evolution Equation and Mathematical Analysis of Nonlinear Phenomena)---22

　　　　東京大学数理科学研究科　　　梶原 直人　(Kajiwara,Naoto)

　

3. On some parabolic systems arising from a nuclear reactor model (Theory of Evolution Equation and Mathematical Analysis of Nonlinear Phenomena)---42

　　　　早稲田大学大学院先進理工学研究科　　　喜多 航佑　(Kita,Kosuke)

　

4. On the plasticity models with some threshold functions (Theory of Evolution Equation and Mathematical Analysis of Nonlinear Phenomena)---60

　　　　高知大学　　　加納 理成　(Kano,Risei)

　

5. On a time-splitting method for stochastic scalar conservation laws with the initial-boundary condition (Theory of Evolution Equation and Mathematical Analysis of Nonlinear Phenomena)---70

　　　　釧路工業高等専門学校創造工学科一般教育部門　　　登口 大　(Noboriguchi,Dai)

　

6. EXISTENCE OF ASYMPTOTIC SPEED FOR LEVEL SET EQUATIONS WITH SOURCE TERM (Theory of Evolution Equation and Mathematical Analysis of Nonlinear Phenomena)---87

　　　　広島大学工学研究科　　　三竹 大寿　(Mitake,Hiroyoshi)

　

7. On a bifurcation problem for viscous compressible fluid between two rotating concentric cylinders (Theory of Evolution Equation and Mathematical Analysis of Nonlinear Phenomena)---95

　　　　九州大学　　　隠居 良行　(Kagei,Yoshiyuki)

　

8. OPTIMAL CONTROL OF THE COEFFICIENT FOR FRACTIONAL $P$-LAPLACE EQUATION : APPROXIMATION AND CONVERGENCE (Theory of Evolution Equation and Mathematical Analysis of Nonlinear Phenomena)---102

　　　　Department of Mathematical Sciences, George Mason University / University of Puerto Rico (Rio Piedras Campus), College of Natural Sciences, Department of Mathematics　　　Antil,Harbir / Warma,Mahamadi

　

9. The Cahn-Hilliard Equation with a New Class of Dynamic Boundary Conditions (Theory of Evolution Equation and Mathematical Analysis of Nonlinear Phenomena)---117

　　　　School of Mathematical Sciences, Fudan University　　　Wu,Hao

　

10. A Compactness Theorem for Variational Inequalities of Parabolic Type (Theory of Evolution Equation and Mathematical Analysis of Nonlinear Phenomena)---132

　　　　Interdisciplinary Centre for Mathematical and Computational Modelling, University of Warsaw / Interdisciplinary Centre for Mathematical and Computational Modelling, University of Warsaw / Interdisciplinary Centre for Mathematical and Computational Modelling, University of Warsaw　　　Gokieli Maria / 剣持 信幸 / Niezgodka Marek　(Gokieli,Maria / Kenmochi,Nobuyuki / Niezgodka,Marek)

　

11. Mosco-convergences of governing energies for singular vectorial systems with dynamic boundary conditions (Theory of Evolution Equation and Mathematical Analysis of Nonlinear Phenomena)---144

　　　　千葉大学大学院理学研究科　　　中屋敷 亮太　(Nakayashiki,Ryoto)

　

12. Coexistence states of a prey-predator model with population flux by attractive transition (Theory of Evolution Equation and Mathematical Analysis of Nonlinear Phenomena) ---162

　　　　電気通信大学大学院情報理工学研究科　　　久藤 衡介　(Kuto,Kousuke)