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Classification of symmetry protected topological phases in quantum spin chains
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abstract
We consider the classification problem of symmetry protected topological (SPT) phases on quantum spin systems. SPT phases are gapped short-range-entangled quantum phases with a symmetry $G$. We explain that in one and two-dimensional quantum spin systems, there are $H^{2}(G, U(1))$/ $H^{3}(G, U(1))$-valued invariant, confirming a physicists conjecture.
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Gauging Quantum Phases: A Matrix Product State Approach
Gauging maps 1D SPT phases with abelian symmetry to phases with maximally non-commutative SPT order plus symmetry breaking, generalizing the Kennedy-Tasaki transformation to non-MNC phases.
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