activity
20142026
most citedOn the motion of gravity-capillary waves with odd viscosity

11 citations · 36 across the 18 of their papers we have counts for

collaborators

19 papers

math.AP2026

Eigendecomposition of the Hessian of the Robin function in orthogonally invariant domains

Alejandro Ortega

In this work we analyze the eigendecomposition of the Hessian matrix of the Robin function for the spectral fractional Laplacian in orthogonally invariant domains.…

math.AP2023

Fractional Schrödinger systems coupled by Hardy-Sobolev critical terms

Alejandro Ortega

In this work we analyze a class of nonlinear fractional elliptic systems involving Hardy--type potentials and coupled by critical Hardy-Sobolev--type nonlinearities in $\mathbb{R}^…

math.AP2023★ 1 cited

Subcritical nonlocal problems with mixed boundary conditions

Giovanni Molica Bisci, Alejandro Ortega, Luca Vilasi

In this paper, by variational and topological arguments based on linking and -theorems, we prove the existence of multiple solutions for the following nonlocal problem with…

math.FA2023

Pervasiveness of the -Laplace operator under localization of fractional -Laplace operators

Alejandro Ortega

In this work we analyze the behavior of truncated functionals as \begin{equation*} \int_{\mathbb{R}^N}\int_{B(x,δ)} G\left(\frac{|u(x)-u(y)|}{|x-y|^{s}}\right)\frac{dydx}{|x-y|^N}\…

math.AP2022

Nonlinear elliptic systems involving Hardy-Sobolev Criticalities

Rafael López-Soriano, Alejandro Ortega

This paper is focused on the solvability of a family of nonlinear elliptic systems defined in . Such equations contain Hardy potentials and Hardy-Sobolev criticalitie…

math.AP2022

Concave-Convex critical problems for the spectral fractional Laplacian with mixed boundary conditions

Alejandro Ortega

In this work we study the existence of solutions to the following critical fractional problem with concave-convex nonlinearities, \begin{equation*} \left \{ \begin{array}{l} (-Δ)^s…