2018
DOI: 10.3389/fphy.2018.00098
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Skyrmions and Antiskyrmions in Quasi-Two-Dimensional Magnets

Abstract: A stable skyrmion, representing the smallest realizable magnetic texture, could be an ideal element for ultra-dense magnetic memories. Here, we review recent progress in the field of skyrmionics, which is concerned with studies of tiny whirls of magnetic configurations for novel memory and logic applications, with a particular emphasis on antiskyrmions. Magnetic antiskyrmions represent analogs of skyrmions with opposite topological charge. Just like skyrmions, antiskyrmions can be stabilized by the Dzyaloshins… Show more

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Cited by 63 publications
(41 citation statements)
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“…Thus, more research effort should be devoted to that. Also, it is important to address other issues of 2DMMs by discovering more 2DMM members, such as the ones with high transition temperature, low critical field, and good air stability [88].…”
Section: Conclusion and Future Perspectivementioning
confidence: 99%
“…Thus, more research effort should be devoted to that. Also, it is important to address other issues of 2DMMs by discovering more 2DMM members, such as the ones with high transition temperature, low critical field, and good air stability [88].…”
Section: Conclusion and Future Perspectivementioning
confidence: 99%
“…a unit vector along the direction of magnetisation). Q describes how many times the magnetic moments wrap around a unit sphere upon application of stereographic projection [142].…”
Section: B Topological Excitationsmentioning
confidence: 99%
“…Therefore, merons and antimerons are characterized by halfinteger skyrmion numbers: Q = +1/2 and −1/2 for core-up merons and antimerons, respectively; the signs arXiv:1904.11516v1 [physics.optics] 25 Apr 2019 are flipped for core-down merons and antimerons [14]. In addition to the topological number Q, skyrmionrelated objects are further characterized by their polarity p and vorticity w. p = 1 for n =ẑ and p = −1 for n = −ẑ at the center [15]. The vorticity w indicates the rotation direction of the in-plane components of n. Along a counterclockwise loop around the center, for a given w, the in-plane components rotate an angle of 2πw counterclockwise.…”
mentioning
confidence: 99%