activity
20202026
collaborators

6 papers

math.AP2026

Dynamical stability of planar phase boundaries for hyperelastic materials of Hadamard type

Heinrich Freistühler, Lauro Morales, Ramón G. Plaza +1

The dynamical stability of laminates or planar phase boundaries for hyperelastic materials of Hadamard type in two space dimensions is studied. For that purpose, the stability func…

math.AP2026

Time-periodic oscillating Néel walls in ferromagnetic thin films

Antonio Capella, Valentin Linse, Christof Melcher +2

This paper studies the existence, the structure and the spectral stability of time-periodic oscillating 180-degree Néel walls in ferromagnetic thin films. It is proved that time-pe…

math.AP2024

Stability of moving Néel walls in ferromagnetic thin films

Antonio Capella, Christof Melcher, Lauro Morales +1

This paper studies moving 180-degree Néel walls in ferromagnetic thin films under the reduced model for the in-plane magnetization proposed by Capella, Melcher and Otto [5], in the…

math.AP2023

Nonlinear Stability of Static Néel Walls in Ferromagnetic Thin Films

A. Capella, C. Melcher, L. Morales +1

In this paper, the nonlinear (orbital) stability of static 180^\circ Néel walls in ferromagnetic films, under the reduced wave-type dynamics for the in-plane magnetization proposed…

math.AP2020

On the symmetric lamination convex and quasiconvex hull for the coplanar n-well problem in two dimensions

Antonio Capella, Lauro Morales

We study some particular cases of the -well problem in two-dimensional linear elasticity. Assuming that every well in belon…

math.AP2020

On the quasiconvex hull for a three-well problem in two dimensional linear elasticity

Antonio Capella, Lauro Morales

We provide quantitative inner and outer bounds for the symmetric quasiconvex hull on linear strains generated by three-well sets in $\mathbb{R}^{2\…