No.1542

2006/10/18〜2006/10/20

山田　直記

Naoki Yamada

目　次

1. 氷の内部融解・凍結による六角板状の真空泡形成のモデリングに向けて(現象の数理モデルと発展方程式)------------------------------------1

　　　　岐阜大学教育学部 / 宮崎大学工学部　　　石渡 哲哉 / 矢崎 成俊　(Ishiwata, Tetsuya / Yazaki, Shigetoshi)

　

2. AN APPLICATION OF AUBRY-MATHER THEORY IN LORENTZIAN GEOMETRY(Mathematical Models of Phenomena and Evolution Equations)-----------12

　　　　DIP. DI MATEMATICA, UNIVERSITA DI ROMA "LA SAPIENZA"　　　SICONOLFI, ANTONIO

　

3. Asymptotic solutions of Hamilton-Jacobi equations with non-periodic perturbations(Mathematical Models of Phenomena and Evolution Equations)---24

　　　　大阪大学大学院基礎工学研究科　　　市原 直幸　(Ichihara, Naoyuki)

　

4. Asymptotic solutions of Hamilton-Jacobi equations with state constraints(Mathematical Models of Phenomena and Evolution Equations)---33

　　　　早稲田大学大学院理工学研究科　　　三竹 大寿　(Mitake, Hiroyoshi)

　

5. A Lotka-Volterra Cross-Diffusion Model in Spatially Heterogeneous Environments(Mathematical Models of Phenomena and Evolution Equations)---41

　　　　福岡工業大学　　　久藤 衡介　(KUTO, Kousuke)

　

6. Existence and Nonexistence of the Global Solutions for a Reaction-Diffusion System(Mathematical Models of Phenomena and Evolution Equations)---58

　　　　北海道大学大学院理学研究科　　　山内 雄介　(YAMAUCHI, Yusuke)

　

7. Singular perturbation problem for nonlinear-diffusive logistic equations(Mathematical Models of Phenomena and Evolution Equations)---77

　　　　工学院大学工学部　　　竹内 慎吾　(Takeuchi, Shingo)

　

8. On positivity of solutions of semi-linear convection-diffusion-reaction systems, with applications in ecology and environmental engineering(Mathematical Models of Phenomena and Evolution Equations)---92

　　　　Zentrum Mathematik, Technische Universitat Munchen / Dept. Mathematics and Statistics, University of Guelph　　　Efendiev, Messoud A. / Eberl, Hermann J.

　

9. Convergence of Optimal Control for Quasilinear Elliptic-Parabolic Variational Inequalities with Time-Dependent Constraints(Mathematical Models of Phenomena and Evolution Equations)---102

　　　　室蘭工業大学工学部　　　山崎 教昭　(Yamazaki, Noriaki)

　

10. Free boundary problem for elastic material with linear strain(Mathematical Models of Phenomena and Evolution Equations)--------117

　　　　Department of Mathematics, Faculty of Education, Gifu University　　　Aiki, Toyohiko

　

11. The uniqueness and existence of level sets for motion of spirals(Mathematical Models of Phenomena and Evolution Equations)-----123

　　　　東京大学大学院数理科学研究科　　　大塚 岳　(Ohtsuka, Takeshi)

　

12. THE EXISTENCE OF MULTIPLE SOLUTIONS FOR NONLINEARLY PERTURBED PARABOLIC-ELLIPTIC SYSTEMS OF KELLER-SEGEL TYPE IN $\mathbb{R}^2$(Mathematical Models of Phenomena and Evolution Equations)---136

　　　　MATHEMATICAL INSTITUTE, TOHOKU UNIVERSITY　　　石渡 通徳　(ISHIWATA, MICHINORI)

　

13. Large time behavior of bounded solutions to a parabolic system of chemotaxis in the whole space(Mathematical Models of Phenomena and Evolution Equations)---145

　　　　Department of Mathematics, Graduate School of Science, Hiroshima University　　　Yamada, Tetsuya