EFFICIENT PREDICTION OF SUPERLATTICE AND ANOMALOUS MINIBAND TOPOLOGY FROM QUANTUM GEOMETRY

Efficient Prediction of Superlattice and Anomalous Miniband Topology from Quantum Geometry

Efficient Prediction of Superlattice and Anomalous Miniband Topology from Quantum Geometry

Blog Article

Two-dimensional materials subject to long-wavelength modulations have emerged as novel platforms to study topological and correlated quantum phases.In this article, we develop a versatile and computationally inexpensive method to predict the topological properties Skid Shoes of materials subjected to a superlattice potential by combining degenerate perturbation theory with the method of symmetry indicators.In the absence of electronic interactions, our analysis provides a systematic rule to find the Chern number of the superlattice-induced miniband starting from the harmonics of the applied potential and a few material-specific coefficients.

Our method also applies to anomalous (interaction-generated) bands, for which we derive an efficient algorithm to determine all Chern numbers compatible with a self-consistent solution to the Hartree-Fock equations.Our approach gives a microscopic understanding of the quantum anomalous Hall insulators recently observed Pentair Triton C-3 Parts in rhombohedral graphene multilayers.

Report this page