姿态控制
刚体
集合(抽象数据类型)
控制理论(社会学)
控制(管理)
欧几里得空间
运动(物理)
计算机科学
数学
工程类
控制工程
人工智能
纯数学
物理
经典力学
程序设计语言
作者
Nalin A. Chaturvedi,Amit K. Sanyal,N. Harris McClamroch
出处
期刊:IEEE Control Systems Magazine
[Institute of Electrical and Electronics Engineers]
日期:2011-05-13
卷期号:31 (3): 30-51
被引量:646
标识
DOI:10.1109/mcs.2011.940459
摘要
Rigid-body attitude control is motivated by aerospace applications that involve attitude maneuvers or attitude stabilization. The set of attitudes of a rigid body is the set of 3 X 3 orthogonal matrices whose determinant is one. This set is the configuration space of rigid-body attitude motion; however, this configuration space is not Euclidean. Since the set of attitudes is not a Euclidean space, attitude control is typically studied using various attitude parameterizations. Motivated by the desire to represent attitude both globally and uniquely in the analysis of rigid-body rotational motion, this article uses orthogonal matrices exclusively to represent attitude and to develop results on rigid-body attitude control. An advantage of using orthogonal matrices is that these control results, which include open-loop attitude control maneuvers and stabilization using continuous feedback control, do not require reinterpretation on the set of attitudes viewed as orthogonal matrices. The main objec tive of this article is to demonstrate how to characterize properties of attitude control systems for arbitrary attitude maneuvers without using attitude parameterizations.
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