RIMS Kôkyûroku

No.1924

2013/10/30〜2013/11/01

大下　承民

Yoshihito Oshita

目　次

1. An $(N-2)$-dimensional surface with positive principal curvatures gives an $N$-dimensional traveling front in bistable reaction-diffusion equations (Mathematical Analysis of Pattern Formation Arising in Nonlinear Phenomena)---1

　　　　岡山大学自然科学研究科　　　谷口 雅治　(Taniguchi,Masaharu)

　

2. Evolution of crystal surface by a single screw dislocation with multiple spiral steps (Mathematical Analysis of Pattern Formation Arising in Nonlinear Phenomena)---11

　　　　群馬大学理工学府　　　大塚 岳　(Ohtsuka,Takeshi)

　

3. Cross-diffusion systems : RDS approximation and Numerical analysis (Mathematical Analysis of Pattern Formation Arising in Nonlinear Phenomena)---21

　　　　九州大学数理学研究院　　　村川 秀樹　(Murakawa,Hideki)

　

4. Destabilization/Stabilization of Diffusion Systems by Diffusion and Boundary Flux (Mathematical Analysis of Pattern Formation Arising in Nonlinear Phenomena)---30

　　　　広島大学理学研究科　　　坂元 国望　(SAKAMOTO,KUNIMOCHI)

　

5. Stationary problem of a simple chemotaxis-growth model (Mathematical Analysis of Pattern Formation Arising in Nonlinear Phenomena)---55

　　　　宮崎大学工学部　　　辻川 亨　(Tsujikawa,Tohru)

　

6. Instability and blowup phenomena induced by diffusion in some reaction-diffusion-OED systems (Mathematical Analysis of Pattern Formation Arising in Nonlinear Phenomena)---64

　　　　茨城大学理学部　　　鈴木 香奈子　(Suzuki,Kanako)

　

7. Pattern formation in multi-component inhibitory systems (Mathematical Analysis of Pattern Formation Arising in Nonlinear Phenomena)---78

　　　　Department of Mathematics, The George Washington University　　　Ren,Xiaofeng

　

8. ASYMPTOTIC BEHAVIOR OF ATTRACTORS FOR INHOMOGENEOUS ALLEN-CAHN EQUATIONS (Mathematical Analysis of Pattern Formation Arising in Nonlinear Phenomena)---97

　　　　DIPARTIMENTO DI MATEMATICA, UNIVERSITA DI PADOVA / DEPARTMENT OF MATHEMATICAL SCIENCES, NEW JERSEY INSTITUTE OF TECHNOLOGY / DIPARTIMENTO DI MATEMATICA, UNIVERSITA DI PISA　　　CESARONI,A. / MURATOV,C. B. / NOVAGA,M.