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Exploring the renormalization of quantum discord and Bell non-locality in the one-dimensional transverse Ising model

机译:探索一维横向Ising模型中的量子不和谐和Bell非局部性的重新归一化

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In this paper, the effect of external magnet field g on the relationship among the quantum discord, Bell non-locality and quantum phase transition by employing quantum renormalization-group (QRG) method in the one-dimensional transverse Ising model is investigated. In our model, external magnet field g can influence the phase diagrams. The results have shown that both the two quantum correlation measures can develop two saturated values, which are associated with two distinct phases: long-ranged ordered Ising phase and the paramagnetic phase with the number of QRG iterations increasing. Additionally, quantum non-locality always existent in the long-ranged ordered Ising phase no matter whatever the value of g is and what times QRG steps are carried out and we conclude that the quantum non-locality always exists not only suitable for the two sites of block, but for nearest-neighbor blocks in the long-ranged ordered Ising phase. However, the block-block correlation in the paramagnetic phase is not strong enough to violate the Bell-CHSH inequality as the size of system becomes large. Furthermore, when the system violates the CHSH inequality, i.e., satisfies quantum non-locality, it needs to be entangled. On the other way, if the system obeys the CHSH inequality, it may be entangled or not. To gain further insight, the non-analytic and scaling behavior of QD and Bell non-locality have also been analyzed in detail and this phenomenon indicates that the behavior of the correlation can perfectly help one to observe the quantum critical properties of the model.
机译:本文利用一维横向伊辛模型中的量子重归一化群(QRG)方法研究了外部磁场g对量子不和谐,贝尔非局部性和量子相变之间关系的影响。在我们的模型中,外部磁场g会影响相图。结果表明,两种量子相关度量都可以产生两个饱和值,它们与两个不同的相位相关:长距离有序伊辛相位和顺磁相位,QRG迭代次数增加。此外,无论g的值如何以及执行QRG步骤的时间是什么,量子有序性始终存在于远距离有序Ising相中,并且我们得出结论,量子有序性不仅存在于两个位点,而且始终存在块,但对于远距离有序伊辛阶段中的最近邻居块。然而,随着系统规模变大,顺磁相中的块-块相关性不足以克服Bell-CHSH不等式。此外,当系统违反CHSH不等式时,即满足量子非局部性时,需要进行纠缠。另一方面,如果系统遵循CHSH不等式,则可能会纠缠或不纠缠。为了进一步了解,还对QD的非分析和缩放行为以及Bell的非局部性进行了详细分析,该现象表明相关性的行为可以完美地帮助人们观察模型的量子临界特性。

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