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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

Introduction:

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.

All Abstracts

List of abstracts and speakers
Name	Affiliation	Title
Raffaele Folino	Universidad Nacional Autonoma de Mexico	Transition layer structures in reaction-diffusion models with Perona-Malik diffusion
Lingling Hou	College of Mathematics and System Science Xinjiang University	Traveling Wave Analysis in Receptor-Mediated Models Incorporating Hysteresis Effects
Shuji Ishihara	The University of Tokyo	Surface curvature drives propagation and chaos of Turing pattern
Hiroshi Ishii	Hokkaido University	Propagating front solutions to Fisher-KPP equation with time-fractional derivative
Ryo Ito	Kanagawa University	Unbounded traveling wave solutions for reaction-diffusion equations
Kousuke Kuto	Waseda University	Large time behavior of solutions of a cooperative system with population flux by attractive transition
Hiroshi Matsuzawa	Kanagawa University	Asymptotic behavior of spreading fronts in an anisotropic multi-stable equation on $\mathbb{R}^N$
Harunori Monobe	Osaka Metropolitan University	Compact traveling wave solutions to a mean-curvature flow with driving force
Ryunosuke Mori	Meiji University	Blocking and propagation in two-dimensional undulating cylinders with spatial periodicity
Yoshihisa Morita	Ryukoku Joint Research Center Sci & Tech	Front propagation for the bistable reaction-diffusion equation on unbounded metric graphs
Riccardo Muolo	Tokyo Institute of Technology	Reaction-diffusion systems of topological signals coupled by the Dirac operator: a new framework for the emergence of stationary and dynamical Turing patterns.
Hirokazu Ninomiya	Meiji University	Propagation and Blocking of Bistable Waves by Variable Diffusion
rana parshad	iowa state university	Long time dynamics of a reaction-diffusion model of obesity-induced Alzheimers disease and its control strategies
Masahiko Shimojo	Tokyo Metropolitan University	Convergence to forced waves of the Fisher-KPP equation in a shifting environment by utilizing a relative entropy
Masaharu Taniguchi	Research Institute for Interdisciplinary Science, Okayama University	Entire solutions with and without radial symmetry in balanced bistable reaction-diffusion equations