activity
20202022
most citedRegular versus singular solutions in quasilinear indefinite problems with sublinear potentials

1 citations · 1 across the 4 of their papers we have counts for

collaborators

5 papers

math.AP2022

Optimal regularity results for the one-dimensional prescribed curvature equation via the strong maximum principle

Julian Lopez-Gomez, Pierpaolo Omari

A refined version of the strong maximum principle is proven for a class of second order ordinary differential equations with possibly discontinuous non-monotone nonlinearities. The…

math.FA2022

A bridge between Vector Bundle Theory and Nonlinear Spectral Theory

Julián López-Gómez, Juan Carlos Sampedro

This paper establishes some hidden connections between the theory of generalized algebraic multiplicities, the intersection index of algebraic varieties, and the notion of orientab…

math.AP2021★ 1 cited

Regular versus singular solutions in quasilinear indefinite problems with sublinear potentials

Julian Lopez-Gomez, Pierpaolo Omari

The aim of this paper is analyzing existence, multiplicity, and regularity issues for the positive solutions of a Neumann boundary value problem of superlinear indefinite type rela…

math.AP2020

Nodal solutions of weighted indefinite problems

Martin Fencl, Julián López-Gómez

This paper analyzes the structure of the set of nodal solutions of a class of one-dimensional superlinear indefinite boundary values problems with an indefinite weight functions in…

math.AP2020

Global bifurcation diagrams of positive solutions for a class of 1-D superlinear indefinite problems

Martin Fencl, Julián López-Gómez

This paper analyzes the structure of the set of positive solutions of a class of one-dimensional superlinear indefinite bvp's. It is a paradigm of how mathematical analysis aids th…