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Special Session 16

Traveling Waves in Reaction-Diffusion Equations: Theory and Applications

Organizer(s):

Francois Hamel

Masaharu Taniguchi

Introduction:
This special session is devoted to study qualitative properties of traveling waves or stationary states in reaction-diffusion equations. Our topics include multi-dimensional traveling waves, propagating phenomena, and formation of patterns.

List of abstracts Go Back
Name	Country	Title
Matthieu Alfaro	France	Sharp interface limit of the Fisher-KPP equation
Bjorn Sandstede	USA	Bound states of coherent structures on circles
Arnd Scheel	USA	Existence of Dislocations in a Swift-Hohenberg equation
Jong-Shenq Guo	Taiwan	The minimal speed for a two species competition system
Gregoire Nadin	France	Asymptotic spreading in general heterogeneous media
Hirokazu Ninomiya	Japan	Traveling waves in the various shapes
Danielle Hilhorst	France	Singular limit of a degenerate parabolic Allen-Cahn equation
Hiroshi Matsuzawa	Japan	Dynamics of a front solution for a bistable reaction-diffusion equation with a degenerate spatial heterogeneity
Ken-Ichi Nakamura	Japan	Homogenization limit of recurrent traveling waves in a 2D saw-toothed cylinder
Ming Mei	Canada	Global Stability of Monostable Traveling Waves For Nonlocal Time-Delayed Reaction-Diffusion Equations
Mitsunori NARA	Japan	Large time behavior of disturbed planar fronts in the Allen-Cahn equation
Tohru Wakasa	Japan	Traveling waves for a reaction-diffusion model for tumour growth with contact inhibition
Toshiyuki Ogawa	Japan	Rotating and standing waves on sphere
Kota Ikeda	Japan	Reflection of a traveling wave in a combustion model
Chiun-Chuan Chen	Taiwan	Traveling fronts of reaction-diffusion equations with Stefan-like boundary conditions
Lionel Roques	France	Increasing rates of spread in KPP equations