Simulating Bloch points using micro magnetic and Heisenberg models
Simulating Bloch points using micro magnetic and Heisenberg models
Magnetic Bloch points (BPs) are highly confined magnetization configurations, that often occur in transient spin dynamics processes. However, opposing chiralities of adjacent layers, for instance in a FeGe bilayer stack, can stabilize such magnetic BPs at the layer interface. These BPs configurations are metastable and consist of two coupled vortices (one in each layer) with the same circulation and opposite polarization. Each vortex is stabilized by opposite sign Dzyaloshinskii-Moriya interactions. An open question, from a methodological point of view, is whether the Heisenberg (HB) model approach (atomistic model) is to be used to study such systems or if the – computationally more efficient – micromagnetic (MM) models can be used and still obtain robust results. We are modelling and comparing the energetics and dynamics of a stable BP obtained using both HB and MM approaches. We find that an MM description of a stable BP leads qualitatively to the same results as the HB description, and that an appropriate mesh discretization plays a more important role than the chosen model. Further, we study the dynamics by shifting the BP with an applied in-plane field and investigating the relaxation after switching the field off abruptly. The precessional motion of coupled vortices in a BP state can be drastically reduced compared to a classical vortex, which may also be an interesting feature for fast and efficient devices. A recent study has shown that a bilayer stack hosting BPs can be used to retain information [1].
Winkler, Thomas Brian
67433a82-85aa-41ea-b4d8-e315e82b6644
Beg, Marijan
5c2effab-874f-41f7-957b-70974d1465a6
Lang, Martin
4b5ae654-6a58-4c2c-a116-87161fcd533d
Kläui, Mathias
2db8fdbd-c447-4ae6-88b3-5eaa6ea338ae
Fangohr, Hans
9b7cfab9-d5dc-45dc-947c-2eba5c81a160
Winkler, Thomas Brian
67433a82-85aa-41ea-b4d8-e315e82b6644
Beg, Marijan
5c2effab-874f-41f7-957b-70974d1465a6
Lang, Martin
4b5ae654-6a58-4c2c-a116-87161fcd533d
Kläui, Mathias
2db8fdbd-c447-4ae6-88b3-5eaa6ea338ae
Fangohr, Hans
9b7cfab9-d5dc-45dc-947c-2eba5c81a160
Winkler, Thomas Brian, Beg, Marijan, Lang, Martin, Kläui, Mathias and Fangohr, Hans
(2024)
Simulating Bloch points using micro magnetic and Heisenberg models.
IEEE Xplore.
(doi:10.1109/TMAG.2024.3510934).
Abstract
Magnetic Bloch points (BPs) are highly confined magnetization configurations, that often occur in transient spin dynamics processes. However, opposing chiralities of adjacent layers, for instance in a FeGe bilayer stack, can stabilize such magnetic BPs at the layer interface. These BPs configurations are metastable and consist of two coupled vortices (one in each layer) with the same circulation and opposite polarization. Each vortex is stabilized by opposite sign Dzyaloshinskii-Moriya interactions. An open question, from a methodological point of view, is whether the Heisenberg (HB) model approach (atomistic model) is to be used to study such systems or if the – computationally more efficient – micromagnetic (MM) models can be used and still obtain robust results. We are modelling and comparing the energetics and dynamics of a stable BP obtained using both HB and MM approaches. We find that an MM description of a stable BP leads qualitatively to the same results as the HB description, and that an appropriate mesh discretization plays a more important role than the chosen model. Further, we study the dynamics by shifting the BP with an applied in-plane field and investigating the relaxation after switching the field off abruptly. The precessional motion of coupled vortices in a BP state can be drastically reduced compared to a classical vortex, which may also be an interesting feature for fast and efficient devices. A recent study has shown that a bilayer stack hosting BPs can be used to retain information [1].
Text
accepted-manuscript - Hans Fangohr
- Accepted Manuscript
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e-pub ahead of print date: 5 December 2024
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Local EPrints ID: 498363
URI: http://eprints.soton.ac.uk/id/eprint/498363
PURE UUID: 4ee06f64-71b1-4074-8232-54056747e70e
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Date deposited: 17 Feb 2025 17:42
Last modified: 18 Feb 2025 02:37
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Author:
Thomas Brian Winkler
Author:
Marijan Beg
Author:
Martin Lang
Author:
Mathias Kläui
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