Post-quench dynamics of the quantum geometric tensor in 1D periodic systems are governed by initial-state geometric quantities and post-quench band properties such as Berry connection and group velocities, providing a probe for nonequilibrium phenomena.
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DQPTs in the 1D XY model fall into six topological classes determined by the number and type (boundary or interior) of critical modes, with three classes newly identified.
In the Z3 chiral clock model, DQPTs emerge only for special angles in the chiral phase, with an analytical expression derived for the zeros of the dynamical partition function.
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Evolution of quantum geometric tensor of 1D periodic systems after a quench
Post-quench dynamics of the quantum geometric tensor in 1D periodic systems are governed by initial-state geometric quantities and post-quench band properties such as Berry connection and group velocities, providing a probe for nonequilibrium phenomena.
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Topological Classification of Dynamical Quantum Phase Transitions in the 1D XY model via Critical Mode Analysis
DQPTs in the 1D XY model fall into six topological classes determined by the number and type (boundary or interior) of critical modes, with three classes newly identified.
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Emergent dynamical quantum phase transition in a $Z_3$ symmetric chiral clock model
In the Z3 chiral clock model, DQPTs emerge only for special angles in the chiral phase, with an analytical expression derived for the zeros of the dynamical partition function.