2001
DOI: 10.1103/physrevb.63.100403
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Evolution and stability of a magnetic vortex in a small cylindrical ferromagnetic particle under applied field

Abstract: The energy of a displaced magnetic vortex in a cylindrical particle made of isotropic ferromagnetic material (magnetic dot) is calculated taking into account the magnetic dipolar and the exchange interactions. Under the simplifying assumption of small dot thickness the closed-form expressions for the dot energy is written in a non-perturbative way as a function of the coordinate of the vortex center. Then, the process of losing the stability of the vortex under the influence of the externally applied magnetic … Show more

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Cited by 102 publications
(70 citation statements)
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“…Besides the geometrical form and size, the state of the particle depends on many other factors. For example, if the ferromagnetic particle is initially in the vortex state then by applying a homogeneous in-plane magnetic field one can shift the center of a magnetic vortex towards the particle edges 29 . If the magnetic field is large enough the magnetic vortex annihilates, i.e.…”
Section: Introductionmentioning
confidence: 99%
“…Besides the geometrical form and size, the state of the particle depends on many other factors. For example, if the ferromagnetic particle is initially in the vortex state then by applying a homogeneous in-plane magnetic field one can shift the center of a magnetic vortex towards the particle edges 29 . If the magnetic field is large enough the magnetic vortex annihilates, i.e.…”
Section: Introductionmentioning
confidence: 99%
“…These configurations lead to half-integer ͑q = ±1/2͒ topological solitons located on the stripe edges ͑see Fig. 6͒ in the sense that only half of the core is located inside the nanostripe 34 ͑see also the definition of the topological charges via the winding numbers in Ref. 35͒.…”
Section: Fig 4 ͑Color Online͒ ͑A͒mentioning
confidence: 99%
“…The qualitative description of these processes in nanostripes can be done within a general topological soliton approach to thin soft magnetic elements developed by Guslienko and Metlov. 34 This approach in the form of the XY model with simplified magnetostatics was then applied to magnetic nanostripes and nanorings in Ref. 35 spectively, as mentioned before.…”
Section: Fig 4 ͑Color Online͒ ͑A͒mentioning
confidence: 99%
“…1. In the case of no applied field (the case when the field is non-zero was considered elsewhere [9]) the phase of the complex number a is not important, this parameter will be considered real in the rest of this work. The expression (1) is not arbitrary, it follows from the analysis performed in [8], that it is the only way to displace the vortex center so that it's structure keeps minimizing the exchange energy functional exactly and has no surface magnetic charges on the cylinder side.…”
mentioning
confidence: 99%