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Identifying topologically critical band from pinch-point singularities in spectroscopy
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abstract
In this paper, we investigate the relationship between pinch point singularities observed in energy- and momentum-resolved spectroscopy and topologically non-trivial gapless points. We show that these singularities are a universal signature, and that the Berry flux encoded must be $n\pi$ for an $n-$fold pinch point under suitable symmetry protection. Our results apply to most systems and are independent of their microscopic details. Hence they provide a new way to identify topological phases without requiring detailed knowledge of the microscopic model. Our work can be readily applied in spectroscopy experiments on various platforms.
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Symmetry-Protected Pinch Curves in Classical Spin Liquids
Inversion symmetry reduces Gauss-law zero conditions to two real equations, protecting programmable pinch curves in classical spin liquids, including curved loci and order-changing IR transitions.
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