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Relevant multi-setting tight Bell inequalities for qubitsand qutrits

机译:qubits和qutrits的相关多集紧Bell不等式

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In the celebrated paper [D. Collins, N. Gisin, J. Phys. A Math. Gen. 37(2004) 1775], Collins and Gisin presented for the first time a three-setting Bell inequality (here we call it CG inequality for simplicity)which is relevant to the Clauser-Horne-Shimony-Holt (CHSH)inequality. Inspired by their brilliant ideas, we obtained somemulti-setting tight Bell inequalities, which are relevant to theCHSH inequality and the CG inequality. Moreover, we generalizedthe method in the paper [J.L. Chen, D.L. Deng, Phys. Rev. A 79(2009) 012115] to construct Bell inequality for qubits to higherdimensional system. Based on the generalized method, we present,for the first time, a three-setting tight Bell inequality for two qutr-its, which is maximally violated by nonmaximally entangled statesand relevant to the Collins-Gisin-Linden-Massar-Popescuinequality.
机译:在著名的论文中[D. Collins,N.Gisin,J.Phys。数学。 [Gen. 37(2004)1775],Collins和Gisin首次提出了三项Bell不等式(为简单起见,我们将其称为CG不等式),这与Clauser-Horne-Shimony-Holt(CHSH)不等式有关。在他们出色的想法的启发下,我们获得了与CHSH不等式和CG不等式相关的多集紧Bell不等式。此外,我们在论文[J.L.陈D.L.邓,物理。 Rev. A 79(2009)012115]构造量子位的Bell不等式到高维系统。基于广义方法,我们首次提出了两个定域的三组紧贝尔不等式,它被最大非最大纠缠态所最大程度地违反,并且与柯林斯-吉辛-林登-马萨尔-珀佩苏式质量有关。

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