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Quantum Geometry Probed by Chiral Excitonic Optical Response of Chern Insulators
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abstract
We theoretically derive the sum rule for the negative first moment of the absorptive optical conductivity with excitonic effects and establish its connection to the quantum weight $K$ and Chern number $C$ of the ground state. Applying this framework, we investigate the excitonic optical response of the Chern insulator at hole filling factor $\nu=1$ in twisted bilayer MoTe$_2$. A single chiral exciton state, which selectively absorbs circularly polarized light of a specific handedness, dominates the optical sum rule. The chiral exciton state comprises two types of interlayer electron-hole transitions, which cancel out the total out-of-plane dipole moment. The absorption spectrum shows nearly perfect magnetic circular dichroism, which can be attributed to the nearly saturated bound $K \ge |C|$ of the Chern insulator under study. Our work illustrates the potential of using excitonic optical responses to probe quantum geometry encoded by $K$ and $C$ of Chern insulators in moir\'e superlattices.
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Cited by 1 Pith paper
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A quantum geometric mechanism for chiral domain wall metastability: Application to twisted transition-metal dichalcogenides
Chiral domain walls in conjugate Chern bands bind a dipole density set by a geometric coefficient c_G, producing a metastable texture that explains long-lived excitations in twisted MoTe2.
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