We study the decay/growth rates in all Lp norms of solutions to an inhomogeneous nonlocal heat equation in RN involving a Caputo α-time derivative and a power β of the Laplacian when the dimension is large, N > 4β. Rates depend strongly on the space-time scale and on the time behavior of the spatial L1 norm of the forcing ter
20 pagesInternational audienceIn this paper we study the large-time behavior of the solution to a ge...
20 pagesInternational audienceIn this paper we study the large-time behavior of the solution to a ge...
We are concerned with the long time behaviour of solutions to the fractional porous medium equation ...
We study the decay/growth rates in all Lp norms of solutions to an inhomogeneousnonlocal heat equati...
We study the large-time behavior in all Lp norms and in different space-time scales of solutions to ...
We study the large-time behavior in all Lp norms of solutions to a heat equation with a Caputo α-tim...
We study the short and large time behaviour of solutions of nonlocal heat equations of the form ∂tu+...
We study the Cauchy problem for a nonlocal heat equation, which is of fractional order both in spac...
We study the large time behavior of nonnegative solutions of the Cauchy problem u t = R J ( x − y )(...
We are concerned with the long time behaviour of solutions to the fractional porous medium equation ...
AbstractThe nonlinear partial differential equation in the title is typified mathematically as a vis...
Abstract We study the Cauchy problem for a nonlocal heat equation, which is of fractional order bot...
The paper deals with the asymptotic behavior of solutions to a non-local diffusion equation, ut = J ...
AbstractWe describe the large time behavior of solutions of the convection-diffusion equation ut − Δ...
20 pagesInternational audienceIn this paper we study the large-time behavior of the solution to a ge...
20 pagesInternational audienceIn this paper we study the large-time behavior of the solution to a ge...
20 pagesInternational audienceIn this paper we study the large-time behavior of the solution to a ge...
We are concerned with the long time behaviour of solutions to the fractional porous medium equation ...
We study the decay/growth rates in all Lp norms of solutions to an inhomogeneousnonlocal heat equati...
We study the large-time behavior in all Lp norms and in different space-time scales of solutions to ...
We study the large-time behavior in all Lp norms of solutions to a heat equation with a Caputo α-tim...
We study the short and large time behaviour of solutions of nonlocal heat equations of the form ∂tu+...
We study the Cauchy problem for a nonlocal heat equation, which is of fractional order both in spac...
We study the large time behavior of nonnegative solutions of the Cauchy problem u t = R J ( x − y )(...
We are concerned with the long time behaviour of solutions to the fractional porous medium equation ...
AbstractThe nonlinear partial differential equation in the title is typified mathematically as a vis...
Abstract We study the Cauchy problem for a nonlocal heat equation, which is of fractional order bot...
The paper deals with the asymptotic behavior of solutions to a non-local diffusion equation, ut = J ...
AbstractWe describe the large time behavior of solutions of the convection-diffusion equation ut − Δ...
20 pagesInternational audienceIn this paper we study the large-time behavior of the solution to a ge...
20 pagesInternational audienceIn this paper we study the large-time behavior of the solution to a ge...
20 pagesInternational audienceIn this paper we study the large-time behavior of the solution to a ge...
We are concerned with the long time behaviour of solutions to the fractional porous medium equation ...