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arxiv: 0704.2765 · v2 · pith:4X4E5NYZnew · submitted 2007-04-20 · 🪐 quant-ph · cond-mat.mes-hall· nlin.CD

Entanglement of localized states

classification 🪐 quant-ph cond-mat.mes-hallnlin.CD
keywords localizedvectorsbasisconstantentanglementstatesadjacentanderson
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We derive exact expressions for the mean value of Meyer-Wallach entanglement Q for localized random vectors drawn from various ensembles corresponding to different physical situations. For vectors localized on a randomly chosen subset of the basis, <Q> tends for large system sizes to a constant which depends on the participation ratio, whereas for vectors localized on adjacent basis states it goes to zero as a constant over the number of qubits. Applications to many-body systems and Anderson localization are discussed.

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