Intrinsic Moir\'e Higher-Order Topology Beyond Effective Moir\'e Lattice Models
Xianliang Zhou, Yifan Gao, Laiyuan Su, Z. F. Wang, Li Huang, Angel Rubio, Zhiwen Shi, Lede Xian

TL;DR
This paper reveals a universal mechanism based on the spatial divisibility of moiré sites to induce higher-order topological phases and boundary states in moiré materials, exemplified by twisted bilayer WS2.
Contribution
It introduces a new topological mechanism in moiré systems that accounts for the spatial structure of moiré sites, leading to the prediction of intrinsic moiré higher-order topological insulators.
Findings
Cutting moiré sites induces bulk topological polarization.
Predicted twisted bilayer WS2 as a robust mHOTI with corner states.
Edge termination critically influences topological phases.
Abstract
Moir\'e superlattices provide a compelling platform for exploring exotic correlated physics. Electronic interference within these systems often results in flat bands with localized electrons, which are typically described by effective moir\'e lattice models. While conventional models treat moir\'e sites as indivisible, analogous to atoms in a crystal, this picture overlooks a crucial distinction: unlike a true atom, a moir\'e site is composed of tens to thousands of atoms and is therefore spatially divisible. Here, we introduce a universal mechanism rooted in this spatial divisibility to create topological boundary states in moir\'e materials. Through tight-binding and density functional theory calculations, we demonstrate that cutting a moir\'e site with a physical boundary induces bulk topological polarization, generating robust boundary states with fractional charges. We further show…
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Taxonomy
TopicsTopological Materials and Phenomena · 2D Materials and Applications · Graphene research and applications
