Relative Entropy of Entanglement of One Class of Two-Qubit system
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Abstract
The relative entropy of entanglement of a mixed state σ for a bipartite quantum system can be defined as the minimum of the quantum relative entropy over the set of completely disentangled states. Vedral et al. Phys. Rev. A 57(1998)1619 have recently proposed a numerical method to get the relative entropy of entanglement Ere for two-qubit systems. This paper shows that the convex programming method can be applied to calculate Ere of two-qubit systems analytically, and discusses the conditions under which the method can be adopted.
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LIANG Lin-Mei, CHEN Ping-Xing, LI Cheng-Zu, HUANG Ming-Qiu. Relative Entropy of Entanglement of One Class of Two-Qubit system[J]. Chin. Phys. Lett., 2001, 18(3): 325-327.
LIANG Lin-Mei, CHEN Ping-Xing, LI Cheng-Zu, HUANG Ming-Qiu. Relative Entropy of Entanglement of One Class of Two-Qubit system[J]. Chin. Phys. Lett., 2001, 18(3): 325-327.
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LIANG Lin-Mei, CHEN Ping-Xing, LI Cheng-Zu, HUANG Ming-Qiu. Relative Entropy of Entanglement of One Class of Two-Qubit system[J]. Chin. Phys. Lett., 2001, 18(3): 325-327.
LIANG Lin-Mei, CHEN Ping-Xing, LI Cheng-Zu, HUANG Ming-Qiu. Relative Entropy of Entanglement of One Class of Two-Qubit system[J]. Chin. Phys. Lett., 2001, 18(3): 325-327.
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