Micromagnetics is a continuum variational theory describing magnetization patterns in
ferromagnetic media. Its multiscale nature due to different inherent spatiotemporal physical …

Micromagnetics is a nonlocal, nonconvex variational problem. Its minimizer represents the
ground‐state magnetization pattern of a ferromagnetic body under a specified external field …

We consider the variational problem of micromagnetics for soft, relatively small thin films with
no applied magnetic field. In terms of the film thickness t, the diameter l and the magnetic …

Many physical systems can be modelled by nonconvex variational problems regularized by
higher-order terms. Examples include martensitic phase transformation, micromagnetics …

Optimal Besov Differentiability for Entropy Solutions of the Eikonal Equation Page 1 Optimal
Besov Differentiability for Entropy Solutions of the Eikonal Equation FRANCESCO GHIRALDIN …

We are interested in thin-film samples in micromagnetism, where the magnetization m is a 2-
d unit-length vector field. More precisely we are interested in transition layers which connect …

In this paper we consider a three-dimensional model of ferromagnetic material. We deal with
the static domain wall configuration calculated by Walker. We prove the stability of this …

The goal of this article is to analyse the time asymptotic stability of one dimensional Bloch
wall in ferromagnetic materials. The equation involved in modelling such materials is the …

We carry on the study of (Rivière T, Serfaty S. Limiting domain wall energy for a problem
related to micromagnetics. Comm Pure Appl Math 2001; 54 (3): 294–338.) on the …

In this paper we study a one dimensional model of ferromagnetic nano-wires of finite length.
First we justify the model by Γ-convergence arguments. Furthermore we prove the existence …