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Superradiant phase transition in electronic systems and emergent topological phases
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We derive a general criterion for determining the onset of superradiant phase transition in electronic bands coupled to a cavity field, with possibly electron-electron interactions. For longitudinal superradiance in 2D or genuine 1D systems, we prove that it is always prevented, thereby extending existing no-go theorems. Instead, a superradiant phase transition can occur to a nonuniform transverse cavity field and we give specific examples in non-interacting models, either through Fermi surface nesting or parabolic band touching. Investigating the resulting time-reversal symmetry breaking superradiant states, we find in the former case Fermi surface lifting down to four Dirac points on a square lattice model, with topologically protected zero-modes, and in the latter case topological bands with non-zero Chern number on an hexagonal lattice.
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Floquet Theory of lattice electrons coupled to an off-resonant cavity
An off-resonant cavity mediates electron-electron interactions at first order in 1/omega_c, and for an SSH chain these interactions reshape the topological phase diagram at strong coupling.
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