Kyushu University 21st Century COE Program Development of Dynamic Mathematics with High Functionality九州大学21世紀COEプログラム「機能数理学の構築と展開」Czech-Japanese Seminar in Applied Mathematics : August 4-7, 2004 : Faculty of Nuclear Sciences and Physical Engineering Czech Technical University in PragueThe aim of our study is to show that propagation speeds of disturbances are bounded for a class of reaction-diffusion systems. It turns out that solutions for various initial states are confined by traveling waves. Thanks to the operator-splitting methodology, which is originally meant for numerical computations, we can make a simple proof
[[abstract]]We study the persistence and propagation (or blocking) phenomena for a species in period...
Within the framework of the Maxwell-Cattaneo relaxation model extended to reaction-diffusion systems...
AbstractWe study the existence of travelling wave solutions and the property of finite propagation f...
Abstract. It is shown that propagation speeds of disturbances are bounded for a class of reaction-di...
Abstract:- In this work we numerically investigate the behaviour of travelling wave solutions of PDE...
It has long been known that the heat equation displays infinite speed of propagation. This is to say...
It has long been known that the heat equation displays infinite speed of propagation. This is to say...
AbstractIt has long been known that the heat equation displays infinite speed of propagation. This i...
This article studies propagating traveling waves in a class of reaction-diffusion systems in one dim...
We will discuss travelling wave solutions to reaction-diffusion equations of the form: ut=uxx+ up (1...
We revisit the classical problem of speed selection for the propagation of disturbances in scalar re...
We revisit the classical problem of speed selection for the propagation of disturbances in scalar re...
We study the persistence and propagation (or blocking) phenomena for a species in periodically hosti...
In this paper we study the existence and nonexistence of travelling waves of the reaction-diffusion ...
International audienceWithin the framework of the Maxwell-Cattaneo relaxation model extended to reac...
[[abstract]]We study the persistence and propagation (or blocking) phenomena for a species in period...
Within the framework of the Maxwell-Cattaneo relaxation model extended to reaction-diffusion systems...
AbstractWe study the existence of travelling wave solutions and the property of finite propagation f...
Abstract. It is shown that propagation speeds of disturbances are bounded for a class of reaction-di...
Abstract:- In this work we numerically investigate the behaviour of travelling wave solutions of PDE...
It has long been known that the heat equation displays infinite speed of propagation. This is to say...
It has long been known that the heat equation displays infinite speed of propagation. This is to say...
AbstractIt has long been known that the heat equation displays infinite speed of propagation. This i...
This article studies propagating traveling waves in a class of reaction-diffusion systems in one dim...
We will discuss travelling wave solutions to reaction-diffusion equations of the form: ut=uxx+ up (1...
We revisit the classical problem of speed selection for the propagation of disturbances in scalar re...
We revisit the classical problem of speed selection for the propagation of disturbances in scalar re...
We study the persistence and propagation (or blocking) phenomena for a species in periodically hosti...
In this paper we study the existence and nonexistence of travelling waves of the reaction-diffusion ...
International audienceWithin the framework of the Maxwell-Cattaneo relaxation model extended to reac...
[[abstract]]We study the persistence and propagation (or blocking) phenomena for a species in period...
Within the framework of the Maxwell-Cattaneo relaxation model extended to reaction-diffusion systems...
AbstractWe study the existence of travelling wave solutions and the property of finite propagation f...