摘要
受抑动态系统广泛出现于最优控制等专业领域。包括HPD算法在内的许多常用算法的计算都存在扩张误差以使结果失真的风险,为此,设计出有效求解这类系统的QR精细算法(QR-HPD),其理论与算例都证明了QR-HPD的有效性和高精度。
Controlled Dynamic System exists in optimal control and other fields. There are expansive errors in the calculation of many useful algorithms including HPD, which can make the result distort. So QR-HPD is designed to solve this kind of system effectively. Both theory and example have proved the availability and high precision of QR-HPD.
出处
《上海工程技术大学学报》
CAS
2005年第3期206-210,共5页
Journal of Shanghai University of Engineering Science
基金
国家自然科学基金资助项目(50376039)
教育部科学技术研究重点资助项目
关键词
受抑动态系统
QR分解
精细算法
controlled dynamic system
QR decomposition
high precision direct
