RIMS Kôkyûroku
No.2121
”ñüŒ`”­“W•û’öŽ®‚ðŠî”Õ‚Æ‚·‚錻Û‰ðÍ‚ÉŒü‚¯‚½”Šw—˜_‚Ì“WŠJ
Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations
RIMS ‹¤“¯Œ¤‹†iŒöŠJŒ^j
@
2018/10/10`2018/10/12
”’ì@Œ’
Ken Shirakawa
@
–ځ@ŽŸ
@
1. Singular limit problem for the Allen-Cahn equation with a zero Neumann boundary condition on non-convex domains (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---1
@@@@‹ãB‘åŠw@@@‰Â’J —²@(Kagaya,Takashi )
@
2. Singular limit problem for the Navier-Stokes equations in a curved thin domain (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---15
@@@@“Œ‹ž‘åŠw‘åŠw‰@”—‰ÈŠwŒ¤‹†‰È@@@ŽO‰Y ’B•F@(Miura,Tatsu-Hiko )
@
3. A FREE BOUNDARY PROBLEM FOR REACTION DIFFUSION EQUATION WITH POSITIVE BISTABLE NONLINEARITY (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---29
@@@@‘ˆî“c‘åŠw‘åŠw‰@ŠîŠ²—HŠwŒ¤‹†‰È / ‘ˆî“c‘åŠwŠîŠ²—HŠw•””Šw‰È / ‘ˆî“c‘åŠw—HŠwp‰@@@@‰““¡ ^”¿ / Œ“Žq —T‘å / ŽR“c ‹`—Y@(ENDO,MAHO / KANEKO,YUKI / YAMADA,YOSHIO )
@
4. Spreading and vanishing in a free boundary problem for nonlinear diffusion equations with a given forced moving boundary (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---41
@@@@À’ÍH‹Æ‚“™ê–åŠwZ‹³—{‰È@@@¼àV Š°@(Matsuzawa,Hiroshi )
@
5. Remarks on test function methods for blowup of solutions to semilinear evolution equations in sectorial domain (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---63
@@@@“Œ‹ž—‰È‘åŠw—HŠw•””Šw‰È@@@‘¤“‡ ŠîG@(Sobajima,Motohiro )
@
6. Minimizing movement approach without using distance function for evolving spirals by the crystalline curvature with driving force (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---74
@@@@ŒQ”n‘åŠw@@@‘å’Ë Šx@(Ohtsuka,Takeshi )
@
7. Conservative finite difference schemes for one-dimensional nonlinear thermoelasticity (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---88
@@@@‘啪‘åŠw@@@‹gì Žü“ñ@(Yoshikawa,Shuji )
@
8. Equations and dynamic boundary conditions of Allen-Cahn type and their approximation with Robin boundary conditions (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---99
@@@@Department of Mathematics, The Chinese University of Hong Kong@@@LAM,KEI FONG
@
9. The constrained total variation flow (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---111
@@@@Departament d'Analisi Matematica, Universitat Valencia@@@Moll,Salvador
@
10. Mathematical analysis for a model system of complex fluids (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---129
@@@@‘ˆî“c‘åŠw / “ú—§»ìŠ@@@ì“‡ Gˆê / ’Jã ŸŒá@(Kawashima,Shuichi / Taniue,Shogo )
@
11. A one dimensional free boundary problem describing swelling of a pocket of water in porous materials (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---145
@@@@’·è‘åŠw@@@ŒFè k‘¾@(Kumazaki,Kota )
@
12. On the soliton decomposition of solutions for the energy critical parabolic equation (Theoretical Developments to Phenomenon Analyses based on Nonlinear Evolution Equations)---155
@@@@‘åã‘åŠw@@@Î“n ’Ê“¿@(Ishiwata,Michinori )
@