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Probabilistic constrained model predictive control for Schröinger equation with finite approximation

机译:有限逼近的Schröinger方程的概率约束模型预测控制

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Recent technological progress has prompted significant interest in developing the control theory of quantum dynamics. Following the increasing interest in the control of quantum systems, this study deals with the control problem of the Schro¨dinger equation under stochastic perturbations. Model predictive control (MPC) is a kind of optimal feedback control, in which the control performance over a finite future is optimized. The objective of this study is to propose a design method of MPC for the Schröinger equation with finite approximation under probabilistic constraints. For this purpose, the two-sided Chebyshev''s inequality is applied to successfully handle probabilistic constraints with less computational load.
机译:最近的技术进步引起了人们对发展量子动力学控制理论的极大兴趣。随着对量子系统控制的兴趣日益浓厚,本研究研究了随机扰动下的薛定er方程的控制问题。模型预测控制(MPC)是一种最优反馈控制,其中对有限未来的控制性能进行了优化。这项研究的目的是为概率约束下的Schröinger方程提出具有有限逼近的MPC设计方法。为此,将两边切比雪夫不等式用于以较少的计算量成功处理概率约束。

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