First-principles theory of spin magnetic multipole moments in antiferromagnets
Hua Chen, Guang-Yu Guo, and Di Xiao

TL;DR
This paper introduces a universal, first-principles framework for defining and calculating higher-order spin magnetic multipole moments in antiferromagnets, linking theory to experimental observables.
Contribution
It provides a unified, symmetry-constrained method to compute arbitrary-order spin magnetic multipole moments using nonlocal spin densities derived from first principles.
Findings
Calculated SM^3 for α-Fe2O3, Mn3Sn, Mn3NiN.
Clarified the role of spin-orbit coupling in SM^3.
Proposed a robust scheme to extract SM^3 via symmetry fitting.
Abstract
Antiferromagnets with vanishing net magnetization are naturally expected to host higher-order magnetic multipole moments. Understanding and utilizing the multipole degrees of freedom are imperative for novel conceptual designs and applications unique to antiferromagnets. However, a universal, quantitative definition of magnetic multipole moments of antiferromagnetic materials is currently lacking. In this work we provide a unified description of arbitrary-order spin magnetic multipole moments (SM) of antiferromagnets by introducing a nonlocal spin density in macroscopic Maxwell equations. The formalism makes it transparent how SM calculated for translationally invariant bulk systems corresponds to experimental observables when translation symmetry is broken. Through the nonlocal spin density calculated from first principles, we propose a robust scheme to extract arbitrary-order…
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