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中国科学通报：英文版

The modelling of quantum control systems

Wenbin, Dong, Rebing, Wu, Xiaohu, Yuan, Chunwen, Li, Tzyh-Jong, Tarn

Published Jan 1, 2015• 0 citations
OpenAlex

Abstract

量动力学的高效的控制对量技术的发展关键。从设计到量计量学的量状态，量控制的理论和实践为未来启用柔韧、更便宜的技术工业应用程序。从基本 matterfield 相互作用开始，我们概述建模量控制系统，控制能被也在实现改变域或材料性质的各种各样的途径。这些模型及时被造或频率领域和罐头被互连形成量反馈网络。这评论能作为有用引用被拿让工程师理解量物理在后面，或物理学家从一个控制工程观点解决控制问题。

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中国科学通报：英文版•Jan 1, 2012•0 citations
量动力学的高效的控制对量技术的发展关键。从设计到量计量学的量状态，量控制的理论和实践为未来启用柔韧、更便宜的技术工业应用程序。从基本 matterfield 相互作用开始，我们概述建模量控制系统，控制能被也在实现改变域或材料性质的各种各样的途径。这些模型及时被造或频率领域和罐头被互连形成量反馈网络。这评论能作为有用引用被拿让工程师理解量物理在后面，或物理学家从一个控制工程观点解决控制问题。
Quantum control theory is a new interdiscipline, which mainly concerns how to control quantum states of microsystems. To get better control results, it is necessary to study the modeling and simulation of the systems. With the consideration of the characteristics of quantum control, direct mechanism modeling and quantization modeling for quantum control systems are studied, and simulation of quantum control systems is also analyzed. Direct mechanism modeling uses the mechanism information of systems in quantum physics and suitably models some quantum control systems with the known mechanism. Quantization modeling makes the most of the corresponding relations between quantum operators and classical physical quantities, and uses the information of models in classical control to establish the corresponding models in quantum control.
Formal state space models of quantum control systems are deduced and a scheme to establish formal state space models via quantization could been obtained for quantum control systems is proposed. State evolution of quantum control systems must accord with Schrodinger equations, so it is foremost to obtain Hamiltonian operators of systems. There are corresponding relations between operators of quantum systems and corresponding physical quantities of classical systems, such as momentum, energy and Hamiltonian, so Schrodinger equation models of corresponding quantum control systems via quantization could been obtained from classical control systems, and then establish formal state space models through the suitable transformation from Schrodinger equations for these quantum control systems. This method provides a new kind of path for modeling in quantum control.
为量状态轨道在量系统的 Liouville 方程追踪密度矩阵，在在量系统控制的概念的帮助下，一个人能两个都把单一的转变用于控制系统和免费进化的目标系统例如把时间变体和非静止的目标系统变成一个静止状态。因此，追踪问题的量状态轨道成为驾驶的。转变的系统的州的驾驶控制法律借助于 Lyapunov 稳定性定理被设计。最后，数字模拟实验为一个五水平的精力量系统被给。原来的系统轨道与另外的方法追踪的比较分析在建议的方法的控制时间说明优点。