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arxiv: 0909.0752 · v2 · submitted 2009-09-03 · 🪐 quant-ph · cond-mat.str-el

Topological Order Following a Quantum Quench

classification 🪐 quant-ph cond-mat.str-el
keywords topologicalorderquenchquantumunderanalyticalcasecode
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We determine the conditions under which topological order survives a rapid quantum quench. Specifically, we consider the case where a quantum spin system is prepared in the ground state of the Toric Code Model and, after the quench, it evolves with a Hamiltonian that does not support topological order. We provide analytical results supported by numerical evidence for a variety of quench Hamiltonians. The robustness of topological order under non-equilibrium situations is tested by studying the topological entropy and a novel dynamical measure, which makes use of the similarity between partial density matrices obtained from different topological sectors.

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