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Topological bound on structure factor
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abstract
We show that the static structure factor of general many-body systems with $U(1)$ symmetry has a lower bound determined only by the ground state Chern number. Our bound relies only on causality and non-negative energy dissipation, and holds for a wide range of systems. We apply our theory to (fractional) Chern insulators, (fractional) quantum spin Hall insulators, topological superconductors, and chiral spin liquids. Our results uncover a universal feature of topological phases beyond the quantized response.
Forward citations
Cited by 2 Pith papers
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Long and short time linear response of metals: a geometric approach
For metals, the time-dependent quantum geometric tensor decomposes into a Drude-weight linear term and a divergent time-independent Fermi-surface term, and the ratio D/S1 distinguishes itinerant from bound charge at t...
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Quantum Geometry in Quantum Materials
This review surveys how the quantum geometric tensor shapes superconductivity, spin stiffness, exciton condensates, Landau levels, and fractional Chern insulators in quantum materials.
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