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arXiv quant-ph/0611077quant-phcond-mat.other
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具有噪声和无序的量子比特链中的纠缠动力学

Entanglement dynamics in chains of qubits with noise and disorder

D. I. Tsomokos, M. J. Hartmann, S. F. Huelga, M. B. Plenio

摘要:

分析了存在一些一般的噪声和无序源时量子比特阵列的纠缠动力学。特别是,我们认为线性链的约瑟夫森量子位在实验现实的条件。电磁和其他(自旋或玻色子)的波动,由于背景电路和周围的衬底,在外部环境中的有限温度,在初始准备和控制参数的无序嵌入到我们的模型。我们表明,通常存在于当前实验中的无序量不会显着影响纠缠动力学,而噪声的存在可能会对纠缠的产生和传播产生巨大的影响。我们研究了在什么情况下,系统表现出稳态纠缠短(N < 10)和长(N > 30)链,并表明,值得注意的是,有参数制度的稳态纠缠是严格的非单调的噪声强度的函数。我们还提出了基于简单相关测量的纠缠验证和量化的优化方案,这些方案在实验上比状态层析成像更经济。

英文摘要:

The entanglement dynamics of arrays of qubits is analysed in the presence of some general sources of noise and disorder. In particular, we consider linear chains of Josephson qubits in experimentally realistic conditions. Electromagnetic and other (spin or boson) fluctuations due to the background circuitry and surrounding substrate, finite temperature in the external environment, and disorder in the initial preparation and the control parameters are embedded into our model. We show that the amount of disorder that is typically present in current experiments does not affect the entanglement dynamics significantly, while the presence of noise can have a drastic influence on the generation and propagation of entanglement. We examine under which circumstances the system exhibits steady-state entanglement for both short (N < 10) and long (N > 30) chains and show that, remarkably, there are parameter regimes where the steady-state entanglement is strictly non-monotonic as a function of the noise strength. We also present optimized schemes for entanglement verification and quantification based on simple correlation measurements that are experimentally more economic than state tomography.

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