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偏微分方程式の解の形状解析

Analysis on Shapes of Solutions to Partial Differential Equations RIMS共同研究(公開型)報告集

2018年6月27日〜6月29日 研究代表者 岡部 真也(Shinya Okabe)

目次

1. Existence and nonexistence of ground state solution for semilinear elliptic equation involving Hardy-Sobolev critical exponent . . . .

橋詰 雅斗(Masato Hashizume) 愛媛大学 (Ehime U.)

2. Large exponent asymptotics for one dimensional fully nonlinear diffusions of

power type . . . .

Qing Liu 福岡大学(Fukuoka U.)

3. On the Interaction of a Pair of Coaxial Vortex Rings . . . . 相木 雅次(Masashi Aiki) 東京理科大学(Tokyo U. Sci.)

4. Energy dissipative numerical schemes for gradient flows of planar curves . . . . 剱持 智哉(Tomoya Kemmochi) 名古屋大学(Nagoya U.)

5. A SYMMETRIC CRITICALITY PRINCIPLE FOR O’HARA’S ENERGIES . . . . Alexandra Gilsbach RWTH Aachen University

6. Uniqueness for closed embedded non-smooth hypersurfaces

with constant anisotropic mean curvature . . . . 小磯 深幸(Miyuki Koiso) 九州大学(Kyushu U.)

7. Boundary Value Problems for the Willmore Functional . . . . Hans-Christoph Grunau Otto-von-Guericke-Universit¨at

8. Construction and stability analysis of one-peak symmetric stationary

solutions to the Schnakenberg model with heterogeneity . . . . 石井 裕太(Yuta Ishii) 首都大学東京(Tokyo Metro. U.)

倉田 和浩(Kazuhiro Kurata) 首都大学東京(Tokyo Metro. U.)

9. ダルブーの代数的可積分系とリーの理論

-非線型中心問題と反応拡散方程式への応用- . . . . 下條 昌彦(Masahiko Shimojo) 岡山理科大学(Okayama U. Sci.)

参照

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