Characterizing quantumness via entanglement creation
arXiv:1105.3419 · doi:10.1142/S0219749911008258
Abstract
In [M. Piani et al., arXiv:1103.4032 (2011)] an activation protocol was introduced which maps the general non-classical (multipartite) correlations between given systems into bipartite entanglement between the systems and local ancillae by means of a potentially highly entangling interaction. Here, we study how this activation protocol can be used to entangle the starting systems themselves via entanglement swapping through a measurement on the ancillae. Furthermore, we bound the relative entropy of quantumness (a naturally arising measure of non-classicality in the scheme of Piani et al. above) for a special class of separable states, the so-called classical-quantum states. In particular, we fully characterize the classical-quantum two-qubit states that are maximally non-classical.
13 pages, 1 figure, submitted to special issue of IJQI
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Cited by in corpus (22)
- The classical-quantum boundary for correlations: discord and related measures
- Measuring Quantum Coherence with Entanglement
- Measures and applications of quantum correlations
- Converting Nonclassicality into Entanglement
- Are general quantum correlations monogamous?
- Negativity of quantumness and its interpretations
- Creating quantum correlations through local non-unitary memoryless channels
- Unification of different views of decoherence and discord
- Experimental entanglement activation from discord in a programmable quantum measurement
- Quantifying non-classicality with local unitary operations
- Complementary sequential measurements generate entanglement
- Quantumness of correlations, quantumness of ensembles and quantum data hiding
- Quantumness of correlations in indistinguishable particles
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- Genuine Distributed Coherence
- Relation between Quantum Coherence and Quantum Entanglement in Quantum Measurements
- Predominance of entanglement of formation over quantum discord under quantum channels
- General quantum correlation from nonreal values of Kirkwood-Dirac quasiprobability over orthonormal product bases
- Maximally discordant separable two qubit states
- Additivity relations in quantum correlations
- Distributing quantum correlations through local operations and classical resources
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