activity
20062017
most citedThe blow-up problem for a semilinear parabolic equation with a potential

19 citations · 34 across the 6 of their papers we have counts for

collaborators

8 papers

math.AP2017

Symmetry of large solutions for semilinear elliptic equations in a ball

Carmen Cortázar, Manuel Elgueta, Jorge García-Melián

In this work we consider the boundary blow-up problem where …

math.AP2015

Asymptotic behavior for a nonlocal diffusion equation in exterior domains: the critical two-dimensional case

Carmen Cortázar, Manuel Elgueta, Fernando Quirós +1

We study the long time behavior of bounded, integrable solutions to a nonlocal diffusion equation, , where is a smooth, radially symmetric kernel with supp…

math.AP2014★ 1 cited

Asymptotic behavior for a one-dimensional nonlocal diffusion equation in exterior domains

Carmen Cortázar, Manuel Elgueta, Fernando Quirós +1

We study the long time behavior of solutions to the nonlocal diffusion equation in an exterior one-dimensional domain, with zero Dirichlet data on the compleme…

math.AP2013

Asymptotic Behavior for a nonlocal diffusion equation on the half line

Carmen Cortazar, Manuel Elgueta, Fernando Quiros +1

We study the large time behavior of solutions to a non-local diffusion equation, with smooth, radially symmetric and compactly supported, posed in wi…

math.AP2011★ 12 cited

Asymptotic Behavior for a Nonlocal Diffusion Equation in Domains with Holes

C. Cortazar, M. Elgueta, F. Quiros +1

The paper deals with the asymptotic behavior of solutions to a non-local diffusion equation, , in an exterior domain, , which excludes one or several holes, and w…

math.AP2006

How to approximate the heat equation with Neumann boundary conditions by nonlocal diffusion problems

C. Cortazar, M. Elgueta, J. D. Rossi +1

We present a model for nonlocal diffusion with Neumann boundary conditions in a bounded smooth domain prescribing the flux through the boundary. We study the limit of this family o…