The importance of topological spin textures(TSTs), such as skyrmions, merons, hopfions, etc., is due to their static and dynamic properties [1]. They carry a topological number that characterizes the homotopy group Π...The importance of topological spin textures(TSTs), such as skyrmions, merons, hopfions, etc., is due to their static and dynamic properties [1]. They carry a topological number that characterizes the homotopy group Π_(n)(S^(2))(n ∈ Z) and classifies maps from S^(n) to S^(2)(e.g., the skyrmion winding number corresponds to Π_(2)(S^(2))).展开更多
基金supported by the financial support from the National Key Research and Development Program of China (2022YFA1403602)the National Natural Science Foundation of China ( 52161160334,and 12274437)+5 种基金the Science Center of the National Natural Science Foundation of China (52088101)the CAS Project for Young Scientists in Basic Research (YSBR084)supported by the project PRIN 2020LWPKH7 funded by the Italian Ministry of Research and under the Project No. 101070287—SWAN-on-chip—HORIZON-CL4-2021-DIGITALEMERGING-01 funded by the European Unionpart supported by KACSTNSFsupported by the RIKEN Special Postdoctoral Researcher (SPDR) program。
文摘The importance of topological spin textures(TSTs), such as skyrmions, merons, hopfions, etc., is due to their static and dynamic properties [1]. They carry a topological number that characterizes the homotopy group Π_(n)(S^(2))(n ∈ Z) and classifies maps from S^(n) to S^(2)(e.g., the skyrmion winding number corresponds to Π_(2)(S^(2))).
