Ignacio Ceresa Dussel

collaborators

3 papers

math.AP2026

An eigenvalue problem for a generalized polyharmonic operator in Orlicz-Sobolev spaces without the $I^_{2}$ -condition

Ignacio Ceresa Dussel, JuliÃ¡n FernÃ¡ndez Bonder, Pablo Ochoa

In this paper, we consider a generalized polyharmonic eigenvalue problem of the form $A (u) = I^» h (u)$ in a bounded smooth domain with Dirichlet boundary conditions in the setting of…

math.OC2026

Optimal Control Strategies for Epidemic Dynamics: Integrating SIR-SI and Lotka--Volterra Models

Rocio Balderrama, Ignacio Ceresa Dussel, Constanza Sanchez de la Vega

In this work we present a mathematical model that integrates the epidemiological dynamics of a vector-borne disease (SIR-SI) with Lotka Volterra predator prey ecological interactio…

math.AP2025

$I^ -$ convergence of energy functionals in fractional Orlicz spaces beyond the $I^_{2}$ condition

Ignacio Ceresa Dussel, JuliÃ¡n FernÃ¡ndez Bonder, Ariel Salort

Given a Young function $A$ , $n \geq 1$ and $s \in (0, 1)$ we consider the energy functional $$ \mathcal{J}_s(u)=(1-s)\iint_{\mathbb{R}^n\times \mathbb{R}^n} A\left(\frac{|u(x)-u(y)|}{|…

An eigenvalue problem for a generalized polyharmonic operator in Orlicz-Sobolev spaces without the I^2​-condition

Optimal Control Strategies for Epidemic Dynamics: Integrating SIR-SI and Lotka--Volterra Models

I^−convergence of energy functionals in fractional Orlicz spaces beyond the I^2​ condition

An eigenvalue problem for a generalized polyharmonic operator in Orlicz-Sobolev spaces without the $I^_{2}$ -condition

$I^ -$ convergence of energy functionals in fractional Orlicz spaces beyond the $I^_{2}$ condition