We consider a reaction-diffusion equation in narrow random channels. We approximate the generalized solution to this equation by the corresponding one on a random graph. By making use of large deviation analysis we study the asymptotic wave front propagation
<p>Problems in stochastic homogenization theory typically deal with approximating differential opera...
The speed and width of front solutions to reaction-dispersal models are analyzed both analytically a...
We study the persistence and propagation (or blocking) phenomena for a species in periodically hosti...
A Large Deviation Principie for a class of ranclom processes depending on a small parameter t: > O i...
The asymptotic wave speed for FKPP type reaction-diffusion equations on a class of infinite random m...
A Large Deviation Principle (LDP) for a class of random processes depending on a small parameter ε&g...
textIn this thesis, we study the asymptotic behavior of solutions to the reaction-advection-diffusi...
We consider reaction-diffusion equations of KPP type in one spatial di-mension, perturbed by a Fishe...
AbstractWe consider the combined effects of homogenization and large deviations in a stochastic diff...
International audienceThis paper deals with the existence of traveling fronts guided by the medium f...
In this work, we present a statistical analysis of the wave motion through random media with perfect...
The space derivatives of Freidlin's travelling wave like solutions of generalized KPP equations...
This paper applies to channel hydraulics a recent paper on partial differential equation theory. Equ...
From the Hamilton-Jacobi formalism, an explicit expression for the speed of wave front propagation a...
A diffusion equation including source terms, representing randomly distributed sources and sinks is ...
<p>Problems in stochastic homogenization theory typically deal with approximating differential opera...
The speed and width of front solutions to reaction-dispersal models are analyzed both analytically a...
We study the persistence and propagation (or blocking) phenomena for a species in periodically hosti...
A Large Deviation Principie for a class of ranclom processes depending on a small parameter t: > O i...
The asymptotic wave speed for FKPP type reaction-diffusion equations on a class of infinite random m...
A Large Deviation Principle (LDP) for a class of random processes depending on a small parameter ε&g...
textIn this thesis, we study the asymptotic behavior of solutions to the reaction-advection-diffusi...
We consider reaction-diffusion equations of KPP type in one spatial di-mension, perturbed by a Fishe...
AbstractWe consider the combined effects of homogenization and large deviations in a stochastic diff...
International audienceThis paper deals with the existence of traveling fronts guided by the medium f...
In this work, we present a statistical analysis of the wave motion through random media with perfect...
The space derivatives of Freidlin's travelling wave like solutions of generalized KPP equations...
This paper applies to channel hydraulics a recent paper on partial differential equation theory. Equ...
From the Hamilton-Jacobi formalism, an explicit expression for the speed of wave front propagation a...
A diffusion equation including source terms, representing randomly distributed sources and sinks is ...
<p>Problems in stochastic homogenization theory typically deal with approximating differential opera...
The speed and width of front solutions to reaction-dispersal models are analyzed both analytically a...
We study the persistence and propagation (or blocking) phenomena for a species in periodically hosti...
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