论文标题
小型NISQ计算机上的贝尔不平等违反
Bell inequality violation on small NISQ computers
论文作者
论文摘要
提出了利用嘈杂的中间尺度量子(NISQ)设备来证明违反贝尔不等式的量子计算实验。它们包括在少数数量计算机上运行指定的量子算法。如果这种设备确保纠缠并执行单发测量,则可以避免检测漏洞。确定相关可观察物的期望值的四个简明量子电路用于两数量的系统。可以在这些电路中添加一个Ancilla Qubit,并最终仅测量Ancilla以获取相关信息。对于四个Qubit的NISQ计算机,开发了两个产生相同平均值的算法,但也可以保证可以随机选择可观察到的算法。因此,避免了选择自由漏洞。包括附加的Ancilla将测量数量减少,因为在这种情况下,只有Ancillas需要测量。请注意,使用NISQ设备的这些方法本质上是量子机械的。在当前的NISQ系统上不能排除局部漏洞。提出了量子启发的QX模拟器上的模拟结果。确实发现了贝尔不等式,即使通过去极化通道误差模型包括一些额外的噪声,也会违反。这些算法也已在IBM Q体验上实施。这些量子计算的结果支持各种标准偏差违反贝尔不平等。
Quantum computational experiments exploiting Noisy Intermediate-Scale Quantum (NISQ) devices to demonstrate violation of a Bell inequality are proposed. They consist of running specified quantum algorithms on few-qubit computers. If such a device assures entanglement and performs single-shot measurements, the detection loophole is avoided. Four concise quantum circuits determining the expectation values of the relevant observables are used for a two-qubit system. It is possible to add an ancilla qubit to these circuits and eventually only measure the ancilla to obtain the relevant information. For a four-qubit NISQ computer, two algorithms yielding the same averages, however also guaranteeing a random choice of the observable, are developed. A freedom-of-choice loophole is therefore avoided. Including an additional ancilla reduces the number of measurements by one since in this case only the ancillas need to be measured. Note that these methods, using the NISQ device, are intrinsically quantum mechanical. Locality loopholes cannot be excluded on present NISQ systems. Results of simulations on the QX simulator of Quantum Inspire are presented. The Bell inequality is indeed found to be violated, even if some additional noise is included by means of the depolarizing channel error model. The algorithms have been implemented on the IBM Q Experience as well. The results of these quantum computations support a violation of the Bell inequality by various standard deviations.