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Title: | Probing the topology of the quantum analog of a classical skyrmion |
Authors: | Sotnikov, O. M. Mazurenko, V. V. Colbois, J. Mila, F. Katsnelson, M. I. Stepanov, E. A. |
Issue Date: | 2021 |
Publisher: | American Physical Society |
Citation: | Probing the topology of the quantum analog of a classical skyrmion / O. M. Sotnikov, V. V. Mazurenko, J. Colbois, et al. — DOI 10.1103/PhysRevB.103.L060404 // Physical Review B. — 2021. — Vol. 103. — Iss. 6. — L060404. |
Abstract: | In magnetism, skyrmions correspond to classical three-dimensional spin textures characterized by a topological invariant that keeps track of the winding of the magnetization in real space, a property that cannot be easily generalized to the quantum case since the orientation of a quantum spin is, in general, ill defined. Moreover, as we show, the quantum skyrmion state cannot be directly observed in modern experiments that probe the local magnetization of the system. However, we show that this novel quantum state can still be identified and fully characterized by a special local three-spin correlation function defined on neighboring lattice sites - the scalar chirality - which reduces to the classical topological invariant for large systems and which is shown to be nearly constant in the quantum skyrmion phase. © 2021 American Physical Society. |
Keywords: | MAGNETIZATION SPIN FLUCTUATIONS TEXTURES TOPOLOGY LATTICE SITES LOCAL MAGNETIZATION QUANTUM ANALOG QUANTUM SPIN QUANTUM STATE SPIN CORRELATION FUNCTIONS SPIN TEXTURES TOPOLOGICAL INVARIANTS QUANTUM THEORY |
URI: | http://elar.urfu.ru/handle/10995/103055 |
Access: | info:eu-repo/semantics/openAccess |
RSCI ID: | 46759342 |
SCOPUS ID: | 85101970908 |
WOS ID: | 000617788600007 |
PURE ID: | 21028592 117bfc21-cb04-453a-8993-a5c07beb70ec |
ISSN: | 24699950 |
DOI: | 10.1103/PhysRevB.103.L060404 |
Sponsorship: | Acknowledgments. We thank S. Brener for interesting discussions. The work of V.V.M., O.M.S., and E.A.S. was supported by Russian Science Foundation Grant No. 18-12-00185. The work of J.C. and F.M. is supported by the Swiss National Science Foundation. The work of M.I.K. is supported by the European Research Council via Synergy Grant No. 854843 - FASTCORR. |
RSCF project card: | 18-12-00185 |
Appears in Collections: | Научные публикации ученых УрФУ, проиндексированные в SCOPUS и WoS CC |
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