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20162026
most citedConcentration-compactness principle for nonlocal scalar field equations with critical growth

11 citations · 12 across the 7 of their papers we have counts for

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math.AP2026

Supercritical Schrödinger equations involving integro-differential operators and vanishing potentials

Ronaldo C. Duarte, Diego Ferraz

This paper is devoted to the study of the existence of positive and bounded solutions for a Schrödinger type equation defined on the entire Euclidean space, involving a general int…

math.AP2024

Concentration-compactness via profile decomposition for systems of coupled Schrödinger equations of Hamiltonian type

Anderson Cardoso, João Marcos do Ó, Diego Ferraz

We analyse Hamiltonian-type systems of second-order elliptic PDE invariant under a non-compact group and, consequently, involve a lack of compactness of the Sobolev embedding. We s…

math.AP2023

Existence of bound states for quasilinear elliptic problems involving critical growth and frequency

Diego Ferraz

In this paper we study the existence of bound states of the following class of quasilinear problems, \begin{equation*} \left\{ \begin{aligned} &-\varepsilon ^pΔ_pu+V(x)u^{p-1}=f(u)…

math.AP2016

Concentration-compactness at the mountain pass level for nonlocal Schrödinger equations

João Marcos do Ó, Diego Ferraz

The aim of this paper is to study a concentration-compactness principle for inhomogeneous fractional Sobolev space for As an application we esta…

math.AP2016★ 11 cited

Concentration-compactness principle for nonlocal scalar field equations with critical growth

João Marcos do Ó, Diego Ferraz

The aim of this paper is to study a concentration-compactness principle for homogeneous fractional Sobolev space for As an a…