1) doubly coprlme factorization
二重互质分解
2) Coprime factorization
互质分解
1.
The author discusses the pole assignment problem of MIMO unity feedbackcontrol system, using the stable coprime factorization of rational function matrices andthe controller parametrization result which guarantees the internal stability of theclosed -loop system.
应用有理函数矩阵的稳定互质分解和使闭环系统达到内稳定的控制器参数化结果，讨论了MIMO系统的稳定极点配置问题。
2.
A two-degree-of freedom internal model control based on coprime factorization for integrating process is proposed.
针对常规一自由度内模控制在非自衡对象中应用的不足,提出了一种基于互质分解的两自由度内模控制器设计方法,并采用H2优化改善了系统的动态性能。
3.
In this paper, based on the coprime factorization in statespace, the necessary and sufficient condition of sameorder strong stabilization is derived in statespace and a method has been given to design the sameorder strong stabilizing controller.
基于互质分解的状态空间描述，首先得到了可同阶强镇定的充要条件，并给出了一种同阶强镇定控制器的构造方法。
3) right coprime factorizations
右互质分解
1.
Based on the conception of nonlinear right coprime factorizations(input/output approach),the existence of the robustness of nonlinear right coprime factorizations is discussed.
基于非线性系统右互质分解输入 /输出方法的概念 ,讨论了非线性系统右互质分解鲁棒性的存在条件。
4) factorization approach
互质分解法
1.
In view of the limitations of The IMC in the field of industrial applications,This paper uses the modern frequency-domain theory,puts forward the two-degree-Freedom IMC Structure based on the factorization approach.
本文针对内模控制在工业领域中应用的局限,结合现代频域理论的知识,提出了基于互质分解法的二自由度内模控制结构。
5) right coprime factorization
左互质分解
6) doubly coprime factorizations
双互质分解
1.
New state space formulae of doubly coprime factorizations for singular systems are then presented explicitly.
首先讨论了真镇定带前通的广义系统的最小阶正常观测-控制器的设计问题,然后基于降阶观测-控制器,明确给出了广义系统双互质分解的一种新的状态空间实现。
2.
By using reduced-order observer-based controllers, explicit state-space realizations of doubly coprime factorizations for general proper systems are derived.
推广了严格真系统的结果 ,给出了基于降阶观测控制器的一般真系统双互质分解的状态空间实现 ,并分析了相应控制器参数化的物理意义 。
补充资料：互质
两个正整数只有公约数1时，它们的关系叫做互质。如3和11互质。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条