RIMS Kôkyûroku

No.1901

2013/11/18〜2013/11/20

谷川　智幸

Tomoyuki Tanigawa

目　次

1. Existence and Precise Asymptotic Behavior of Positive Intermediate Solutions of Perturbed Systems of Second Order Nonlinear Differential Equations (Progress in Qualitative Theory of Ordinary Differential Equations)---1

　　　　広島大学 / 熊本大学教育学部 / Comenius U.　　　草野 尚 / 谷川 智幸 / Jaros Jaroslav　(Kusano,Takasi / Tanigawa,Tomoyuki / Jaros,Jaroslav)

　

2. Positive Radial Solutions to Mean Curvature Equations with Singular Nonlinearity in Minkowski Space (Progress in Qualitative Theory of Ordinary Differential Equations)---26

　　　　College of Science, Changchun University　　　Miao,Chunmei

　

3. Abrupt Bifurcation, Chaotic Scattering, and Anti-integrable Limit (Progress in Qualitative Theory of Ordinary Differential Equations)---47

　　　　Institute of Mathematics, Academia Sinica　　　Chen,Yi-Chiuan

　

4. Attractivity and stability for nonautonomous half-linear differential systems (Progress in Qualitative Theory of Ordinary Differential Equations)---55

　　　　岡山理科大学理学部　　　鬼塚 政一　(Onitsuka,Masakazu)

　

5. On a population model with a free boundary and related elliptic problems (Progress in Qualitative Theory of Ordinary Differential Equations)---69

　　　　早稲田大学大学院基幹理工学研究科 / 早稲田大学理工学術院　　　兼子 裕大 / 山田 義雄　(Kaneko,Yuki / Yamada,Yoshio)

　

6. On profiles of critical eigenfunctions for linearized problems of bistable reaction diffusion equations (Progress in Qualitative Theory of Ordinary Differential Equations)---79

　　　　九州工業大学工学府　　　若狭 徹　(Wakasa,Tohru)

　

7. STRUCTURE OF THE POSITIVE RADIAL SOLUTIONS FOR A SUPERCRITICAL NEUMANN PROBLEM IN A BALL (Progress in Qualitative Theory of Ordinary Differential Equations)---92

　　　　東京大学大学院数理科学研究科　　　宮本 安人　(Miyamoto,Yasuhito)

　

8. Uniqueness and non-degeneracy of positive radial solutions of quasilinear Schrodinger equations (Progress in Qualitative Theory of Ordinary Differential Equations)---99

　　　　静岡大学工学研究科 / 京都産業大学理学部　　　足達 慎二 / 渡辺 達也　(Adachi,Shinji / Watanabe,Tatsuya)

　

9. Bifurcation diagram for interior single-peak solutions in a Neumann problem for $u''+\lambda(-u + u^p)=0$ with $p\in\mathbb{R}$ and $p>1$ (Progress in Qualitative Theory of Ordinary Differential Equations)---116

　　　　広島大学理学研究科　　　矢ヶ崎 一幸　(Yagasaki,Kazuyuki)

　

10. On Logistic Equations with Diffusion and Nonlocal Terms (Progress in Qualitative Theory of Ordinary Differential Equations)----121

　　　　早稲田大学基幹理工学研究科　　　山田 義雄　(YAMADA,Yoshio)