Add to ORKGWe study extinction profiles of solutions to fast diffusion equations with some initial data in the Marcinkiewicz space. The extinction profiles will be the singular solutions of their stationary equations.Comment: 25 pages. Final version, JFA to appea
We consider the Fast Diffusion Equation posed in a bounded smooth domain Ω ⊂ R^d with homogeneous D...
AbstractWe consider the Fast Diffusion Equation ut=Δum, m<1, posed in a bounded smooth domain Ω⊂Rd w...
AbstractOn a smooth bounded Euclidean domain, Sobolev-subcritical fast diffusion with vanishing boun...
On a smooth bounded Euclidean domain, Sobolev-subcritical fast diffusion with vanishing boundary tra...
We study qualitative properties of non-negative solutions to the Cauchy problem for the fast diffusi...
We study a Sobolev critical fast diffusion equation in bounded domains with the Brezis-Nirenberg eff...
We study the decay towards the extinction that pertains to local weak solutions to fully anisotropic...
AbstractWe study qualitative properties of non-negative solutions to the Cauchy problem for the fast...
AbstractIn this paper we study the global existence and asymptotic behaviour of solutions tout=Δlogu...
AbstractWe consider the quasi-linear Keller–Segel system of singular type, where the principal part ...
The fast diffusion equation is analyzed on a bounded domain with Dirichlet boundary conditions, for ...
International audienceA classification of the behavior of the solutions f (·, a) to the ordinary dif...
International audienceWe study the large time behavior of nonnegative solutions to the Cauchy proble...
International audienceFor a large class of non-negative initial data, the solutions to the quasiline...
International audienceWhen $2N/(N+1)<p<2$ and $0<q<p/2$, non-negative solutions to the singular diff...
We consider the Fast Diffusion Equation posed in a bounded smooth domain Ω ⊂ R^d with homogeneous D...
AbstractWe consider the Fast Diffusion Equation ut=Δum, m<1, posed in a bounded smooth domain Ω⊂Rd w...
AbstractOn a smooth bounded Euclidean domain, Sobolev-subcritical fast diffusion with vanishing boun...
On a smooth bounded Euclidean domain, Sobolev-subcritical fast diffusion with vanishing boundary tra...
We study qualitative properties of non-negative solutions to the Cauchy problem for the fast diffusi...
We study a Sobolev critical fast diffusion equation in bounded domains with the Brezis-Nirenberg eff...
We study the decay towards the extinction that pertains to local weak solutions to fully anisotropic...
AbstractWe study qualitative properties of non-negative solutions to the Cauchy problem for the fast...
AbstractIn this paper we study the global existence and asymptotic behaviour of solutions tout=Δlogu...
AbstractWe consider the quasi-linear Keller–Segel system of singular type, where the principal part ...
The fast diffusion equation is analyzed on a bounded domain with Dirichlet boundary conditions, for ...
International audienceA classification of the behavior of the solutions f (·, a) to the ordinary dif...
International audienceWe study the large time behavior of nonnegative solutions to the Cauchy proble...
International audienceFor a large class of non-negative initial data, the solutions to the quasiline...
International audienceWhen $2N/(N+1)<p<2$ and $0<q<p/2$, non-negative solutions to the singular diff...
We consider the Fast Diffusion Equation posed in a bounded smooth domain Ω ⊂ R^d with homogeneous D...
AbstractWe consider the Fast Diffusion Equation ut=Δum, m<1, posed in a bounded smooth domain Ω⊂Rd w...
AbstractOn a smooth bounded Euclidean domain, Sobolev-subcritical fast diffusion with vanishing boun...