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理论物理通讯:英文版

Correlations in Werner States

Luo, Shun-Long, Li

Published Jan 1, 2008• 0 citations
OpenAlex

Abstract

沃纳状态是量状态的替代例子并且在量信息理论起一个创新作用。在调查沃纳状态的相关能力,我们发现好奇的现象那量关联由形成的纠纷确定了可以超过全部的关联,由量测量了相互的信息。因而,尽管形成的纠纷是,那么广泛地在确定使用纠纷,如果我们接受全部的关联被测量的民俗学,它不能作为量关联本身的一项一致措施被解释(或相当上面跳) 由量相互的信息。

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沃纳状态是量状态的替代例子并且在量信息理论起一个创新作用。在调查沃纳状态的相关能力,我们发现好奇的现象那量关联由形成的纠纷确定了可以超过全部的关联,由量测量了相互的信息。因而,尽管形成的纠纷是,那么广泛地在确定使用纠纷,如果我们接受全部的关联被测量的民俗学,它不能作为量关联本身的一项一致措施被解释(或相当上面跳) 由量相互的信息。
In this paper, we investigate comparatively the behaviors of quantum discord and concurrence for Werner states based on two bipartite entangled squeezed states. The maximally entangled squeezed states are regarded as a perfect-Werner states, while the non-maximally entangled squeezed states are called quasi-Werner states. We show that, the behavior of the quantum correlations keep unchanged for these two types of states. However, the quantum correlations amount presents in perfect-Werner states is very higher than that presents in quasi-Werner ones. Furthermore, we show that for large values of squeezed parameter the quasi-Werner states approaches the perfect-Werner states qualitatively and quantitatively.
We demonstrate a hierarchy of various classes of quantum correlations on experimentally prepared two-qubit Werner-like states with controllable white noise. Werner states, which are white-noise-affected Bell states, are prototypal examples for studying such a hierarchy as a function of the amount of white noise. We experimentally generate Werner states and their generalizations, i.e., partially entangled pure states affected by white noise. These states enable us to study the hierarchy of the following classes of correlations: separability, entanglement, steering in three- and two-measurement scenarios, and Bell nonlocality. We show that the generalized Werner states (GWSs) reveal fundamentally different aspects of the hierarchy compared to the Werner states. In particular, we find five different parameter regimes of the GWSs, including those steerable in a two-measurement scenario but not violating Bell inequalities. This regime cannot be observed for the usual Werner states. Moreover, we find threshold curves separating different regimes of the quantum correlations and find the optimal states which allow for the largest amount of white noise which does not destroy their specific quantum correlations (e.g., unsteerable entanglement). Thus, we could identify the optimal Bell-nondiagonal GWSs which are, for this specific meaning, more robust against the white noise compared to the Bell-diagonal GWSs (i.e., Werner states).