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Propagation Phenomena in Reaction-Diffusion Systems

Organizer(s):
Name:	Affiliation:	Country:
Hirokazu Ninomiya	Meiji University	Japan
Masaharu Taniguchi	Okayama University	Japan

Abstract:

This special session is concerned with mathematical analysis on propagation phenomena or pattern formation appearing in reaction-diffusion systems. Related topics are traveling waves, entire solutions and asymptotic behaviors of solutions in reaction-diffusion systems.

List of approved abstract
Name	Affiliation	Title
Masashi Aiki	Tokyo University of Science	On the Interaction of a Pair of Coaxial Circular Vortex Filament
Gabriella Bognar	University of Miskolc	INVESTIGATION OF DYNAMIC INTERFACE GROWTH MODEL WITH DESTABILIZING TERM
Romain Ducasse	Universite de Lyon	Spatial models for the propagation of epidemics
Kota Ikeda	Meiji University	Center Manifold Theory for the Motions of Camphor Boats in L2-framework
Hiroshi Ishii	Hokkaido University, Department of mathematics	Existence of traveling wave solutions to a nonlocal scalar equation with sign-changing kernel
Toru Kan	Osaka Prefecture University	A remark on the behavior of solutions of a bistable reaction-diffusion equation in the whole plane
Kousuke Kuto	Waseda University	On the unboundedness of the ratio of species and resources for a diffusive logistic equation in a ball
Hiroshi Matsuzawa	Kanagawa University	Logarithmic shiftings of a radial propagating terrace in a free boundary problem for a multi-stable reaction diffusion equation in high space dimensions
Harunori Monobe	Okayama University / Research Institute for Interdisciplinary Science	V-shaped front in an exterior domain