Vector Potential and Surface Magnetic Field in Magnetoelectric Antiferromagnetic Materials
arXiv:2010.01372 · doi:10.1103/PhysRevB.102.174411
Abstract
A general formula for the average vector potential of bulk periodic systems is proposed and shown to set the boundary conditions at magnetic interfaces. For antiferromagnetic materials, the study reveals a unique relation between the macroscopic potential and the orientation-dependent magnetic quadrupole, as a result of the different crystalline and magnetic symmetries. In particular, at surfaces and interfaces of a truncated bulk without inversion and time-reversal symmetries, the average vector potential exhibits a discontinuity, which results in an interfacial magnetic field. In general, however, due to the surface and interface electronic and atomic relaxations, additional magnetization may result. For the experimentally-observed magnetoelectric antiferromagnets, in particular, our symmetry analysis suggest that the relaxation effects could well be a system response to the presence of such a potential discontinuity.
arXiv comment15 pages, 3 figures, submitted to Physical Review B
References in corpus (15)
- Layer-dependent Ferromagnetism in a van der Waals Crystal down to the Monolayer Limit
- Antiferromagnetic spintronics
- Antiferromagnetic spintronics
- Intrinsic magnetic topological insulators in van der Waals layered MnBiTe-family materials
- Stacking-Dependent Magnetism in Bilayer CrI
- Antiferromagnetic topological insulators
- Topological Electronic Structure and Its Temperature Evolution in Antiferromagnetic Topological Insulator MnBi2Te4
- Purely Antiferromagnetic Magnetoelectric Random Access Memory
- Equilibrium magnetization at the boundary of a magnetoelectric antiferromagnet
- Theory of Orbital Magnetic Quadrupole Moment and Nonlinear Anomalous Thermoelectric Transport
- Microscopic Theory of Spin Toroidization in Periodic Crystals
- Half Excitonic Insulator: A Single-Spin Bose-Einstein Condensate
- Theory of orbital magnetic quadrupole moment and magnetoelectric susceptibility
- Built-in potential and band alignment of matter
- Magnetoelectric antiferromagnets as platforms for the manipulation of solitons