Linear and Nonlinear Edelstein Effects in Chiral Topological Semimetals
Haowei Xu, Ju Li

TL;DR
This paper predicts the linear and nonlinear Edelstein effects in chiral topological semimetal CoSi, showing how electric and optical fields can control magnetization, with implications for spintronics and magnetic memory devices.
Contribution
First-principles predictions of both linear and nonlinear Edelstein effects in CoSi, revealing their dependence on symmetry and potential for magnetic control.
Findings
Both effects require time-reversal symmetry breaking.
Opposite and identical signs of effects in CoSi enantiomers.
Magnetization can reach 10 Bohr magnetons per unit cell.
Abstract
Recently, there has been growing interest in achieving on-demand control of magnetism through electrical and optical means. In this work, we provide first-principles predictions for the linear and nonlinear Edelstein effects (LEE and NLEE) in the chiral topological semimetal CoSi. The LEE and NLEE represent first- and second-order magnetic responses to external electric fields, enabling precise manipulation of magnetization via electrical and optical methods. We demonstrate that although both LEE and NLEE require time-reversal symmetry breaking, they can still be realized in non-magnetic materials, as time-reversal symmetry can be spontaneously broken by heat and dissipation, according to the second law of thermodynamics. Meanwhile, due to different inversion symmetry selection rules, the LEE and NLEE manifest opposite and identical signs in the two enantiomers of CoSi, respectively. We…
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