No.1740

2010/06/07〜2010/06/09

高橋　太

Futoshi Takahashi

目　次

1. Generalized minimal surfaces in Minkowski spaces (Progress in Variational Problems : New Trends of Geometric Gradient Flow and Critical Point Theory)---1

　　　　Dipartimento di Matematica Pura e Applicata, Universita di Padova　　　Novaga,Matteo

　

2. Gradient Flow for the Helfrich Variational Problem (Progress in Variational Problems : New Trends of Geometric Gradient Flow and Critical Point Theory)---11

　　　　埼玉大学大学院理工学研究科　　　長澤 壯之　(Nagasawa,Takeyuki)

　

3. On evolving hypersurfaces with boundaries by mean curvature flow (Progress in Variational Problems : New Trends of Geometric Gradient Flow and Critical Point Theory)---24

　　　　室蘭工業大学　　　高坂 良史　(Kohsaka,Yoshihito)

　

4. 平面内の様々な勾配流 : モデリング,応用,そして多角形版 (変分問題の展開 : 幾何学的勾配流と臨界点理論の新潮流)----------------------37

　　　　宮崎大学工学部　　　矢崎 成俊　(Yazaki,Shigetoshi)

　

5. Existence and non-existence for nonlinear Schrodinger equations (Progress in Variational Problems : New Trends of Geometric Gradient Flow and Critical Point Theory)---52

　　　　大阪市立大学数学研究所　　　佐藤 洋平　(Sato,Yohei)

　

6. A NEW APPROACH TO LIOUVILLE THEOREMS FOR ELLIPTIC INEQUALITIES (Progress in Variational Problems : New Trends of Geometric Gradient Flow and Critical Point Theory)---64

　　　　DEPARTMENT OF MATHEMATICS, THE UNIVERSITY OF CHICAGO / UFR SEGMI, UNIVERSITE PARIS 10　　　ARMSTRONG,SCOTT N. / SIRAKOV,BOYAN

　

7. A new two-phase fluid problem with surface energy (Progress in Variational Problems : New Trends of Geometric Gradient Flow and Critical Point Theory)---74

　　　　北海道大学理学研究科　　　利根川 吉廣　(Tonegawa,Yoshihiro)

　

8. THE METHOD OF NEHARI MANIFOLD REVISITED (Progress in Variational Problems : New Trends of Geometric Gradient Flow and Critical Point Theory)---89

　　　　DEPARTMENT OF MATHEMATICS, STOCKHOLM UNIVERSITY　　　SZULKIN,ANDRZEJ

　

9. Dual variational approach to a quasilinear Schrodinger equation arising in plasma physics (Progress in Variational Problems : New Trends of Geometric Gradient Flow and Critical Point Theory)---103

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

　

10. A note on the asymptotic formula for solutions of the linealized Gel'fand problem (Progress in Variational Problems : New Trends of Geometric Gradient Flow and Critical Point Theory)---120

　　　　宮崎大学工学部　　　大塚 浩史　(Ohtsuka,Hiroshi)

　

11. On the attainability for the best constant of the Sobolev-Hardy type inequality (Progress in Variational Problems : New Trends of Geometric Gradient Flow and Critical Point Theory)---141

　　　　Taida Institute for Mathematical Sciences National Taiwan University / 大阪市立大学数学研究室　　　Lin Chang-Shou / 和田出 秀光　(Lin,Chang-Shou / Wadade,Hidemitsu)

　

12. A SEMILINEAR SCHRODINGER EQUATION WITH AHARONOV-BOHM MAGNETIC POTENTIAL (Progress in Variational Problems : New Trends of Geometric Gradient Flow and Critical Point Theory)---158

　　　　DEPARTMENT OF MATHEMATICS, STOCKHOLM UNIVERSITY　　　SZULKIN,ANDRZEJ

　

13. MULTIPLE SIGN-CHANGING SOLUTIONS FOR AN ASYMPTOTICALLY LINEAR ELLIPTIC PROBLEM (Progress in Variational Problems : New Trends of Geometric Gradient Flow and Critical Point Theory)---167

　　　　横浜国立大学大学院工学研究院　　　塩路 直樹　(SHIOJI,NAOKI)