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000911633 037__ $$aFZJ-2022-04889
000911633 1001_ $$0P:(DE-Juel1)176480$$aKuchkin, Vladyslav$$b0$$eCorresponding author$$ufzj
000911633 245__ $$aDiversity of chiral magnetic solitons$$f - 2022-09-12
000911633 260__ $$aJülich$$bForschungszentrum Jülich GmbH Zentralbibliothek, Verlag$$c2022
000911633 300__ $$axiv, 155
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000911633 4900_ $$aSchriften des Forschungszentrums Jülich Reihe Information / Information$$v88
000911633 502__ $$aDissertation, RWTH Aachen University, 2022$$bDissertation$$cRWTH Aachen University$$d2022
000911633 520__ $$aThis thesis is devoted to the theoretical study of chiral ferromagnets [1]. The main properties of any ferromagnet are usually defined by the competition of Heisenberg exchange interaction with the other energy terms, e.g., anisotropy or demagnetizing fields. In the case of chiral ferromagnets, the key energy term is the Dzyaloshinskii-Moria interaction (DMI). The interplay between exchange interaction and DMI leads to many exciting properties distinguishing chiral magnets from many other magnetic systems. One of the most thrilling properties of chiral magnets is their ability to host an extraordinary wide diversity of stable well-localized vortex-like spin textures, also known as skyrmions (Sk). They are magnetic solitons – solutions of the corresponding non-linear model of chiral magnet [2] which is akin to a similar model in nuclear physics developed by Tony Skyrme [3]. Currently, Sks are under intensive study by different scientific groups and are the “hot topic” of modern magnetism. The high attention to Sks is heated up by their possible utilization in computational devices. For instance, Sks have excellent potential forapplication in neuromorphic and reservoir computing. Additionally, investigation of Sks is of academic interest, allowing us to extend our knowledge about non-linear models and solitons in general.
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