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Dissipative quantum dynamics and optimal control using iterative time ordering: an application to superconducting qubits

机译:使用迭代时间顺序耗散量子动态和最优控制:超导Qubits的应用

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We combine a quantum dynamical propagator that explicitly accounts for quantum mechanical time ordering with optimal control theory. After analyzing its performance with a simple model, we apply it to a superconducting circuit under so-called Pythagorean control. Breakdown of the rotating-wave approximation is the main source of the very strong time-dependence in this example. While the propagator that accounts for the time ordering in an iterative fashion proves its numerical efficiency for the dynamics of the superconducting circuit, its performance when combined with optimal control turns out to be rather sensitive to the strength of the time-dependence. We discuss the kind of quantum gate operations that the superconducting circuit can implement including their performance bounds in terms of fidelity and speed.
机译:我们将量子动力学传播子与最优控制理论相结合,该传播子明确地解释了量子力学的时间顺序。在用一个简单的模型分析了它的性能之后,我们将其应用于所谓的毕达哥拉斯控制下的超导电路。在这个例子中,旋转波近似的崩溃是非常强的时间依赖性的主要来源。虽然以迭代方式解释时间顺序的传播子证明了其对超导电路动力学的数值效率,但当与最优控制相结合时,其性能对时间依赖性的强度相当敏感。我们讨论了超导电路可以实现的量子门操作,包括它们在保真度和速度方面的性能界限。

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