Geometric quantum discord with Bures distance
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Publication:5141578
DOI10.1088/1367-2630/15/10/103001zbMath1451.81108arXiv1304.3334OpenAlexW3103515290MaRDI QIDQ5141578
Miguel Orszag, Dominique Spehner
Publication date: 18 December 2020
Published in: New Journal of Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1304.3334
Related Items (24)
Local available quantum correlations ⋮ Revival and robustness of Bures distance discord under decoherence channels ⋮ Qutrit geometric discord ⋮ Weak measurements destroy too much quantum correlation ⋮ Dynamics of quantum correlation and coherence for two atoms coupled with a Bath of fluctuating massless scalar field ⋮ Sudden change of geometric quantum discord in finite temperature reservoirs ⋮ Applications of quantum coherence via skew information under mutually unbiased bases ⋮ Nonlocal advantage of quantum coherence and quantum discord versus internal energy in the Heisenberg chain ⋮ Discriminating strength: a bona fide measure of non-classical correlations ⋮ Preservation of the geometric quantum discord in noisy environments ⋮ Non-commutative measure of quantum correlations under local operations ⋮ Enhancing non-local correlations in a dissipative two-qubit system via dipole-dipole interplay ⋮ Bures distance of discord for two-qubit X-states ⋮ Geometric quantum discord in the Heisenberg \(XX\) model with three-spin interactions ⋮ Non-classical correlations in two quantum dots coupled in a coherent resonator field under decoherence ⋮ Computable measure of quantum correlation ⋮ Uncertainty-induced quantum nonlocality ⋮ Effect of local filtering on freezing phenomena of quantum correlation ⋮ Geometric quantum discord and non-markovianity of structured reservoirs ⋮ Device-independent quantum reading and noise-assisted quantum transmitters ⋮ Measurement-induced nonlocality based on the trace norm ⋮ Geometric coherence and quantum state discrimination ⋮ Assisted coherence distillation of certain mixed states ⋮ Quantum correlations and distinguishability of quantum states
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