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Attaining optimal controls for manipulating quantum systems

机译:获得操纵量子系统的最佳控制

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This article reviews the procedures for attaining laser optimal control fields to manipulate the dynamics of quantum systems. Optimal control theory, whether implemented as a computational technique or directly in the laboratory, is the most general means to achieve precise control of quantum systems. In the case of theoretical control design, a class of monotonically convergent iteration algorithms are presented, which can reduce the computational effort involved. Implementation of optimal control field design can provide physical insight into the feasibility and mechanism of control, even for quantum systems whose Hamiltonian might contain some degree of uncertainty. Moreover, optimal quantum control fields may be directly determined in the laboratory by an analogous procedure with the molecule subject to manipulation acting as an analog computer to guide the discovery of successful controls. To facilitate this process closed-loop iteration is set up with the loop consisting of the laser, the molecular sample, and a learning algorithm to recognize patterns in the control fields giving rise to successful experimental outcomes. Theoretical design and laboratory learning can act in tadem with each other to achieve the best control and reveal information on how the control process occurs.
机译:本文回顾了获得激光最佳控制场以操纵量子系统动力学的过程。最优控制理论,无论是作为一种计算技术还是直接在实验室中实施,都是实现精确控制量子系统的最通用手段。在理论控制设计的情况下,提出了一类单调收敛的迭代算法,可以减少所涉及的计算量。最佳控制场设计的实施,即使对于哈密顿量可能包含一定程度不确定性的量子系统,也可以从物理角度了解控制的可行性和机理。而且,最佳的量子控制场可以在实验室中通过类似的程序直接确定,其中要进行操作的分子充当模拟计算机,以指导成功的控制的发现。为促进此过程,设置了由激光器,分子样本和学习算法组成的环路的闭环迭代,以识别控制场中的模式,从而获得成功的实验结果。理论设计和实验室学习可以互相配合,以实现最佳控制,并揭示有关控制过程如何发生的信息。

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