Spin Nernst effects of linear flavor-waves in quantum paramagnets

Recent advances in spin transport research have highlighted the potential of quantum paramagnets as platforms for exploring novel phenomena and developing next-generation technologies. In this paper, we investigate the Nernst-type thermal spin transport in a quantum paramagnet with spin-orbit couplings. Even though the ground state is paramagnetic, the upper branch parts in this system can carry spin information. By invoking the dispersive crystal electric field (CEF) excitations, the upper branch parts can be described by bosonic quasi-particles with different flavors in the linear flavor-wave regime. To distinguish the magnon Nernst effects in ordered systems, we name this topological spin transport the flavor Nernst effect (FNE). As a proof of principle, we examine the quantum paramagnetic ground state in an effective spin-1 Hamiltonian with Dzyaloshinskii-Moriya interactions and a large hard-axis anisotropy. The flavor Nernst coefficients are calculated using linear response theory. We demonstrate the FNE in a 2D pyrochlore thin film with an all-in-all-out Ising axis configuration, and investigate their dependence on temperature, anisotropy, DM interaction, and external fields. Our results reveal the connection between the FNE and the Berry curvature of the CEF excitations, suggesting potential applications in manipulating thermal spin currents and exploring topological spin transport phenomena in quantum paramagnets.

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Publication Details

Journal
Physical review. B./Physical review. B
Published
2024-12-03
DOI
https://doi.org/10.1103/physrevb.110.235109
Citations
2
Primary Topic
Topological Materials and Phenomena
Type
article
Field-Weighted Citation Impact
0.68

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article

Spin Nernst effects of linear flavor-waves in quantum paramagnets

Gang Chen, Bowen Lu, Bowen Ma, Yue Yu
2 citations
Physical review. B./Physical review. B
Topological Materials and Phenomena
0.68
article

Spin Nernst effects of linear flavor-waves in quantum paramagnets

Gang Chen, Bowen Lu, Bowen Ma, Yue Yu
article en
2 citations

Abstract

Recent advances in spin transport research have highlighted the potential of quantum paramagnets as platforms for exploring novel phenomena and developing next-generation technologies. In this paper, we investigate the Nernst-type thermal spin transport in a quantum paramagnet with spin-orbit couplings. Even though the ground state is paramagnetic, the upper branch parts in this system can carry spin information. By invoking the dispersive crystal electric field (CEF) excitations, the upper branch parts can be described by bosonic quasi-particles with different flavors in the linear flavor-wave regime. To distinguish the magnon Nernst effects in ordered systems, we name this topological spin transport the flavor Nernst effect (FNE). As a proof of principle, we examine the quantum paramagnetic ground state in an effective spin-1 Hamiltonian with Dzyaloshinskii-Moriya interactions and a large hard-axis anisotropy. The flavor Nernst coefficients are calculated using linear response theory. We demonstrate the FNE in a 2D pyrochlore thin film with an all-in-all-out Ising axis configuration, and investigate their dependence on temperature, anisotropy, DM interaction, and external fields. Our results reveal the connection between the FNE and the Berry curvature of the CEF excitations, suggesting potential applications in manipulating thermal spin currents and exploring topological spin transport phenomena in quantum paramagnets.

Physical review. B./Physical review. BVol. 110(23)
Hong Kong University of Science and Technology (HK), Peking University (CN), Fudan University (CN), Science and Technology on Surface Physics and Chemistry Laboratory (CN), State Key Laboratory of Surface Physics, University of Hong Kong (HK)
National Natural Science Foundation of China, Ministry of Science and Technology of the People's Republic of China, Fundamental Research Funds for the Central Universities
Industry, innovation and infrastructure
Openalex Percentile: Top 29%
Topological Materials and Phenomena
0.68
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