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Maximally entangled coherent states and strong violations of Bell-type inequalities

机译:最大纠缠的相干态和对贝尔型不等式的强烈违反

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摘要

Recently, Wildfeuer et al. [Phys. Rev. A 76, 052101 (2007)] studied possible experiments demonstrating nonlocal correlation effects through the violation of various Bell-type inequalities by maximally path-entangled number states of the form (|N|)|0)+e~(iΦ)|(0)|N|)/ 2, the so-called NOON states, and some strong violations were found. In this paper, we re-examine the same Bell-type inequalities with respect to maximally path-entangled coherent states of the form N(|a)_a|0)b+e~iΦ0)_a(a e~(iθ)_b). We find in many cases even stronger violations of the Bell-type inequalities than appear to be possible with the NOON states.
机译:最近,Wildfeuer等人。 [物理Rev. A 76,052101(2007)]研究了可能的实验,这些实验通过最大形式的(| N |)| 0)+ e〜(iΦ)纠缠的数态来证明通过违反各种Bell型不等式来证明非局部相关效应|(0)| N |)/ 2,即所谓的NOON状态,并且发现了一些严重的违规情况。在本文中,我们针对形式为N(| a)_a | 0)b + e〜iΦ0)_a(ae((iθ)_b)的最大路径纠缠相干态,重新研究了相同的Bell型不等式。我们发现,在许多情况下,对钟型不平等现象的侵犯甚至比在NOON状态下似乎更为严重。

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