2018 Taipei, Taiwan

SS8:  Propagation Phenomena in Reaction-Diffusion Systems
Organizer(s):
Name:
Affiliation:
Country:
Meiji University
Japan
Okayama University
Japan
 
Abstract:
This special session is concerned with mathematical analysis on propagation phenomena or pattern formation appearing in reaction-diusion systems. Related topics are traveling waves, entire solutions and asymptotic behavior of solutions.
List of approved abstract
Name
Affiliation
Title
YANYU CHEN
Tamkang University
Entire solutions originating from fronts to the Allen-Cahn equation
Kota Ikeda
Meiji University
Reduction approach to a reaction-diffusion system for collective motions of camphor boats
Hideo Ikeda
University of Toyama
Complex Dynamics of Bifurcating Front Solutions in a Three-Component Reaction-Diffusion System
Yukio Kan-on
Ehime University
On limit systems and their solution structure for the Shigesada-Kawasaki-Teramoto model with large cross-diffusion rate
Ming Mei
Champlain College & McGill University
Global stability of critical traveling waves with oscillations for time-delayed reaction-diffusion equations
HARUNORI MONOBE
Okayama University
Compact traveling wave solutions to mean curvature flow with a driving force in higher dimensional space
Yoshihito Oshita
Okayama University
Minimization problems for the energy functional with a generalized nonlocal term
rana parshad
iowa state university
Small data blow-up and ecological damping in certain three species food-chain models
Lionel Roques
INRA - BioSP
Nonlocal PDEs for the dynamics of fitness distributions in asexual populations
Masahiko SHIMOJO
Okayama University of Science
Asymptotic behavior of solutions to the logarithmic diffusion equation
Tohru Tsujikawa
University of Miyazaki
Bifurcation structure of steady states for the one-dimensional nonlocal Allen-Cahn equation
Yaping Wu
Capital Normal University
Spatial Decay and Stability of Multidimensional Cylinder Fronts for Degenerate Fisher Type Equation