Apparent inconsistency between Streda formula and Hall conductivity in reentrant integer quantum anomalous Hall effect in twisted MoTe$_2$
Yi Huang, Seth Musser, Jihang Zhu, Yang-Zhi Chou, Sankar Das Sarma

TL;DR
This paper investigates the discrepancy between Hall conductivity measurements and the Streda formula in reentrant integer quantum anomalous Hall states in twisted MoTe2, proposing explanations involving phase transitions and Fermi surface changes.
Contribution
It offers a novel interpretation of the Hall conductivity discrepancy by linking it to phase transitions and Fermi surface topology in twisted MoTe2.
Findings
Discrepancy explained by quantum Hall bubble or Wigner crystal phase.
Resistive peak indicates a phase transition near ν = -0.75.
Evidence suggests a change in Fermi-surface topology.
Abstract
Recent experiments in twisted bilayer MoTe (tMoTe) have uncovered a rich landscape of correlated phases. In this work, we investigate the reentrant integer quantum anomalous Hall (RIQAH) states reported by F. Xu, arXiv.2504.06972 which display a notable mismatch between the Hall conductivity measured via transport and that inferred from the Streda formula. We argue that this discrepancy can be explained if the RIQAH state is a quantum Hall bubble or Wigner crystal phase, analogous to similar well-established phenomena in two-dimensional (2D) GaAs quantum wells. While this explains the RIQAH state at filling , F. Xu et al. report that the other RIQAH state at has a smaller slope, necessitating a different interpretation. We propose and substantiate with analysis of the experimental data that this discrepancy arises due to a nearby resistive peak masking…
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