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Estimates of the quantum Fisher information in the S=1 antiferromagnetic Heisenberg spin chain with uniaxial anisotropy

机译:具有单轴各向异性的S = 1反铁磁海森堡自旋链中的Fisher量子信息估计

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摘要

The quantum Fisher information is of considerable interest not only for quantum metrology but also because it is a useful entanglement measure for finite temperature mixed states. In particular, it estimates the degree to which multipartite entanglement is present. Recent results have related the quantum Fisher information to experimentally measurable probes. While in principle possible, a direct evaluation of the quantum Fisher information at finite temperatures is technically challenging and here we show that a simple estimate can be obtained for materials where the single mode approximation is valid. We focus on the S = 1 antiferromagnetic Heisenberg model with uniaxial anisotropy. Quantum Monte Carlo thechniques are used to determine low temperature correlations from which the quantum Fisher information can be estimated within the single mode approximation. The quantum Fisher information is compared to the quantum variance for the staggered magnetization operators in the transverse direction and inequalities between the quantum Fisher information, the quantum variance and the full variance are discussed. Both the quantum and full variance as well as the quantum Fisher information are examined at finite temperatures above the isotropic point and at the quantum critical point for the Haldane-Neel transtion. A finite size scaling study of the quantum Fisher information is performed at the quantum critical point and used to confirm the Ising nature of the Haldane-Neel transition.
机译:费舍尔量子信息不仅对量子计量学非常重要,而且因为它对于有限温度混合态是一种有用的纠缠度量。特别地,它估计多部分纠缠的程度。最近的结果已将量子Fisher信息与实验可测量的探针相关。虽然原则上可行,但在有限温度下直接评估量子Fisher信息在技术上具有挑战性,在这里我们表明,对于单模逼近有效的材料,可以获得简单的估计。我们关注具有单轴各向异性的S = 1反铁磁Heisenberg模型。量子蒙特卡洛技术用于确定低温相关性,从中可以在单模近似中估计量子Fisher信息。将量子Fisher信息与横向方差磁化算符的量子方差进行比较,并讨论了Fisher Fisher信息,量子方差和全方差之间的不等式。在高于各向同性点的有限温度下以及在Haldane-Neel跃迁的量子临界点,都检查了量子方差和完全方差以及费舍尔信息。在量子临界点进行了量子Fisher信息的有限尺寸缩放研究,并用于确认Haldane-Neel跃迁的Ising性质。

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