Quantum transport theory for unconventional magnets: Interplay of altermagnetism and p-wave magnetism with superconductivity
Tim Kokkeler, Ilya Tokatly, F. Sebastian Bergeret

TL;DR
This paper develops a comprehensive quantum transport theory for unconventional magnetic materials, including altermagnets and p-wave magnets, applicable in both normal and superconducting states, revealing new effects like spin-dependent diffusion and proximity-induced magnetization.
Contribution
The authors introduce a unified low-energy quantum transport framework for various unconventional magnets, incorporating their unique symmetries and predicting novel phenomena in superconducting hybrid systems.
Findings
Complete description of spin-splitting in diffusive altermagnets.
Prediction of proximity-induced magnetization in superconductor-altermagnet systems.
Identification of spin-galvanic effects specific to p-wave magnets in superconducting states.
Abstract
We present a quantum transport theory for generic magnetic metals, in which magnetism occurs predominantly due to exchange interactions, such as ferromagnets, antiferromagnets, altermagnets and p-wave magnets. Our theory is valid both for the normal and the superconducting state. We derive the effective low-energy action for each of these materials, where the spin space groups are used to determine the form of the tensor coefficients appearing in the action. The transport equations, which are obtained as the saddle point equations of this action, describe a wider range of phenomena than the usual quasiclassical equations. In ferromagnets, in addition to the usual exchange field and spin relaxation effects, we identify a spin-dependent renormalization of the diffusion coefficient, which provides a description of spinpolarized currents in both the normal and superconducting equal…
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