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researcher

Antonio J. Fernández

4 papers hereh-index 17 citations4 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • middle author4

Across the 4 of 4 papers where every author was matched, so the position is known.

fields
  • math.AP3
  • math.DG1
same name
  • Antonio J. Fernández — 4 papers, h 17
  • Antonio J. Fernández — 3 papers, h 8
  • Antonio J. Fernández — 1 paper

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20222026
most citedDeterministic KPZ-type equations with nonlocal "gradient terms"

2 citations · 2 across the 4 of their papers we have counts for

collaborators

4 papers

math.AP2026

Smooth nonradial stationary solutions to SQG via the half-Yamabe equation

Ángel Castro, Antonio J. Fernández, Claudia García

We prove the existence of infinitely many smooth nonradial stationary solutions to the surface quasi-geostrophic (SQG) equation with finite kinetic energy. Our construction is base…

math.DG2023

Small spheres with prescribed nonconstant mean curvature in Riemannian manifolds

Alberto Enciso, Antonio J. Fernández, Daniel Peralta-Salas

Given a function f on a smooth Riemannian manifold without boundary, we prove that if p∈M is a non-degenerate critical point of f, then a neighborhood of p contains a f…

math.AP2022

Non-uniqueness for the nonlocal Liouville equation in R and applications

Luca Battaglia, Matteo Cozzi, Antonio J. Fernández +1

We construct multiple solutions to the nonlocal Liouville equation \begin{equation} \label{eqk} \tag{L} (-Δ)^{\frac{1}{2}} u = K(x) e^u \quad \mbox{ in } \mathbb{R}. \end{equation}…

math.AP2022★ 2 cited

Deterministic KPZ-type equations with nonlocal "gradient terms"

Boumediene Abdellaoui, Antonio J. Fernández, Tommaso Leonori +1

The main goal of this paper is to prove existence and non-existence results for deterministic Kardar-Parisi-Zhang type equations involving non-local "gradient terms". More precisel…

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