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20172026
most citedGeometry and numerical continuation of multiscale orbits in a nonconvex variational problem

6 citations · 8 across the 7 of their papers we have counts for

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5 papers · 1 filter

math.DS2026

Traveling fronts in a spatial epidemic model with slow loss of immunity

Rossella Della Marca, Gabriele Grifò, Annalisa Iuorio +1

We investigate the emergence of traveling front solutions in a spatial SIRS epidemic model with diffusion acting on the infected population. The model exhibits a natural slow-fast…

math.DS2022

Canards in a bottleneck

Annalisa Iuorio, Gaspard Jankowiak, Peter Szmolyan +1

In this paper we investigate the stationary profiles of a nonlinear Fokker-Planck equation with small diffusion and nonlinear in- and outflow boundary conditions. We consider corri…

math.DS2021★ 1 cited

A General View on Double Limits in Differential Equations

Christian Kuehn, Nils Berglund, Christian Bick +4

In this paper, we review several results from singularly perturbed differential equations with multiple small parameters. In addition, we develop a general conceptual framework to…

math.DS2018★ 1 cited

Singular perturbation analysis of a regularized MEMS model

Annalisa Iuorio, Nikola Popovic, Peter Szmolyan

Micro-Electro Mechanical Systems (MEMS) are defined as very small structures that combine electrical and mechanical components on a common substrate. Here, the electrostatic-elasti…

math.DS2017★ 6 cited

Geometry and numerical continuation of multiscale orbits in a nonconvex variational problem

Annalisa Iuorio, Christian Kuehn, Peter Szmolyan

We investigate a singularly perturbed, non-convex variational problem arising in materials science with a combination of geometrical and numerical methods. Our starting point is a…