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相关论文: One-dimensional Neel walls under applied external …

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We study the domain wall structure in thin uniaxial ferromagnetic films in the presence of an in-plane applied external field in the direction normal to the easy axis. Using the reduced one-dimensional thin film micromagnetic model, we…

偏微分方程分析 · 数学 2016-07-19 Cyrill B. Muratov , Xiaodong Yan

This paper studies moving 180-degree N\'eel walls in ferromagnetic thin films under the reduced model for the in-plane magnetization proposed by Capella, Melcher and Otto [5], in the case when a sufficiently weak external magnetic field is…

偏微分方程分析 · 数学 2024-09-09 Antonio Capella , Christof Melcher , Lauro Morales , Ramón G. Plaza

In thin ferromagnetic films, the predominance of the magnetic shape anisotropy leads to in-plane magnetizations. The simplest domain wall in this geometry is the one-dimensional Neel wall that connects two magnetizations of opposite sign by…

偏微分方程分析 · 数学 2010-06-25 Alexander Huber

We study existence and properties of one-dimensional edge domain walls in ultrathin ferromagnetic films with uniaxial in-plane magnetic anisotropy. In these materials, the magnetization vector is constrained to lie entirely in the film…

偏微分方程分析 · 数学 2018-02-07 Ross G. Lund , Cyrill B. Muratov , Valeriy V. Slastikov

This paper studies the existence, the structure and the spectral stability of time-periodic oscillating 180-degree N\'eel walls in ferromagnetic thin films. It is proved that time-periodic coherent structures do exist as solutions to the…

偏微分方程分析 · 数学 2026-02-13 Antonio Capella , Valentin Linse , Christof Melcher , Lauro Morales , Ramón G. Plaza

In this paper, the nonlinear (orbital) stability of static 180^\circ N\'eel walls in ferromagnetic films, under the reduced wave-type dynamics for the in-plane magnetization proposed by Capella, Melcher and Otto [CMO07], is established. It…

偏微分方程分析 · 数学 2024-01-31 A. Capella , C. Melcher , L. Morales , R. G. Plaza

We study a nonlocal Allen-Cahn type problem for vector fields of unit length, arising from a model for domain walls (called N\'eel walls) in ferromagnetism. We show that the nonlocal term gives rise to new features in the energy landscape;…

偏微分方程分析 · 数学 2016-08-26 Radu Ignat , Roger Moser

We study the properties of domain walls and domain patterns in ultrathin epitaxial magnetic films with two orthogonal in-plane easy axes, which we call fourfold materials. In these materials, the magnetization vector is constrained to lie…

偏微分方程分析 · 数学 2016-04-13 Ross G. Lund , Cyrill B. Muratov

We investigate the formation of stable one-dimensional N\'eel walls in a ferromagnetic slab with finite thickness and finite width. Taking into account the dipolar, the exchange and the uniaxial anisotropic crystalline field interactions,…

介观与纳米尺度物理 · 物理学 2009-11-11 Rafael M. Fernandes , Harry Westfahl , Rogério Magalhães-Paniago , Leticia N. Coelho

We present an analysis of edge domain walls in exchange-biased ferromagnetic films appearing as a result of a competition between the stray field at the film edges and the exchange bias field in the bulk. We introduce an effective…

偏微分方程分析 · 数学 2018-10-05 Ross G. Lund , Cyrill B. Muratov , Valeriy V. Slastikov

We consider an asymptotic regime for two-dimensional ferromagnetic films that is consistent with the formation of transition layers (N\'eel walls). We first establish compactness of S2-valued magnetizations in the energetic regime of N\'eel…

偏微分方程分析 · 数学 2014-06-12 Raphael Cote , Radu Ignat , Evelyne Miot

We study the stability of travelling wall profiles for a one dimensional model of ferromagnetic nanowire submitted to an exterior magnetic field. We prove that these profiles are asymptotically stable modulo a translation-rotation for small…

偏微分方程分析 · 数学 2009-05-12 Gilles Carbou , Stéphane Labbé

We express dynamics of domain walls in ferromagnetic nanowires in terms of collective coordinates generalizing Thiele's steady-state results. For weak external perturbations the dynamics is dominated by a few soft modes. The general…

材料科学 · 物理学 2008-03-31 O. A. Tretiakov , D. Clarke , Gia-Wei Chern , Ya. B. Bazaliy , O. Tchernyshyov

We report the existence of a new regime for domain wall motion in uniaxial and near-uniaxial ferromagnetic nanowires, characterised by applied magnetic fields sufficiently strong that one of the domains becomes unstable. There appears a new…

介观与纳米尺度物理 · 物理学 2020-02-05 Arseni Goussev , JM Robbins , Valeriy Slastikov , Sergiy Vasylkevych

We present a characterization of the domain wall solutions arising as minimizers of an energy functional obtained in a suitable asymptotic regime of micromagnetics for infinitely long thin film ferromagnetic strips in which the…

偏微分方程分析 · 数学 2023-06-06 M. Morini , C. B. Muratov , M. Novaga , V. V. Slastikov

Magnetic domain walls have been studied in micrometer-sized Fe20Ni80 elements containing geometrical constrictions by spin-polarized scanning electron microscopy and numerical simulations. By controlling the constriction dimensions, the…

其他凝聚态物理 · 物理学 2007-05-23 P. -O. Jubert , R. Allenspach , A. Bischof

We analyse two variants of a nonconvex variational model from micromagnetics with a nonlocal energy functional, depending on a small parameter $\epsilon > 0$. The model gives rise to transition layers, called N\'eel walls, and we study…

偏微分方程分析 · 数学 2020-07-13 Radu Ignat , Roger Moser

We report experimental and theoretical studies of magnetic domain walls in an in-plane magnetized (Ga,Mn)As dilute moment ferromagnetic semiconductor. Our high-resolution electron holography technique provides direct images of domain wall…

The relaxation method used to solve boundary value problems is applied to study the variation of the magnetization orientation in several types of domain walls that occur in ferromagnetic materials. The algorithm is explained and applied to…

经典物理 · 物理学 2007-05-23 C. Tannous , J. Gieraltowski

Nematic surfaces are thin liquid films endowed with in-plane orientational order. We study a variational model in which the nematic director is constrained to lie in the tangent space of an axisymmetric surface, and the associated surface…

偏微分方程分析 · 数学 2026-01-15 Giulia Bevilacqua , Chiara Lonati , Luca Lussardi , Alfredo Marzocchi
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