Micromagnetic modelling of stripe domains in thin films with a columnar microstructure
Autor: | V. O. Vas’kovskiy, E. Yu. Dengina, A. S. Bolyachkin, N. A. Kulesh |
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Rok vydání: | 2021 |
Předmět: |
3D TRANSITION METALS
Work (thermodynamics) Materials science COBALT ALLOYS RARE EARTHS COLUMNAR MICROSTRUCTURES General Physics and Astronomy 02 engineering and technology 01 natural sciences Condensed Matter::Materials Science Matrix (mathematics) Transition metal PERPENDICULAR MAGNETIC ANISOTROPY Condensed Matter::Superconductivity THIN FILMS 0103 physical sciences MAGNETIC THICK FILMS Periodic boundary conditions PERIODIC BOUNDARY CONDITIONS Thin film ASPECT RATIO MICROMAGNETIC MODELING REMANENT MAGNETIZATION 010302 applied physics Condensed matter physics BINARY ALLOYS MICROMAGNETIC MODELLING TRANSITION METALS 021001 nanoscience & nanotechnology Microstructure lcsh:QC1-999 Magnetic anisotropy LANTHANUM ALLOYS STRUCTURAL FEATURE Remanence MAGNETIC ANISOTROPY MICROSTRUCTURE 0210 nano-technology lcsh:Physics |
Zdroj: | AIP Advances, Vol 11, Iss 1, Pp 015319-015319-5 (2021) AIP Adv. AIP Advances |
ISSN: | 2158-3226 |
Popis: | A micromagnetic model of thin films with columnar microstructure in the form of a matrix with reduced magnetic properties and embedded columns with high aspect ratio is presented. Such microstructure is typical for some films based on rare-earth and 3d transition metal alloys, in particular for La-Co films, that were chosen as an object for our modelling. Described structural features promote an effective perpendicular magnetic anisotropy that for thick enough films leads to formation of the stripe domain pattern. Our work addresses to the problem of finding equilibrium characteristics of stripe domains for the case of infinite columnar films. Herein it is shown how width of stripe domains, remanent magnetization and energies depend on number of replicas of periodic boundary conditions and the size of modelling volume. Equilibrium values of listed quantities can be found by extrapolating obtained dependencies. © 2021 Author(s). This work was supported by Russian Science Foundation, project No. 19-72-00141. |
Databáze: | OpenAIRE |
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