1) Local exact observability
局部精确能观性
2) Local exact controllability
局部精确能控性
3) exact observability
精确能观性
1.
By means of stabilization and exact observability, the generalized algebraic Riccati equation (GARE) and related stochastic optimal regulator problem were studied extensively.
利用能稳性和精确能观性,对广义代数Riccati方程和相关的随机最优调节器问题进行了深入的研究。
2.
This paper studies the following generalized Lyapunov equation PA+A′P+∑ni=1C ′ iPC i=-Q Under the assumption of exact observability, prove that the above equation has a positive solution is equivalent to the stability of (A,∑ n i=1 C i).
研究广义Lyapunov方程 PA +A′P+ ∑ni=1C′iPCi =- Q在精确能观性的假设下 ,证明了该方程有正解等价于 (A ,∑ni=1Ci)的稳定性。
3.
In the first part,we give the brief introduction to the exact observability for hyperbolic systems and the history of this study.
本文主要分三个部分,第一部分给出了精确能观性的定义以及相关问题的研究历史与现状,并对本文的工作给出概要的介绍。
4) stochastic exact observability
随机精确能观性
5) local observability
局部能观
1.
Sufficient and necessary conditions for local reachability, local controllability and local observability in a rectangle of this model are presented.
首先,推导出了2-D广义系统Roesser模型的响应公式,给出了该模型在矩形区域上局部能达、局部能控和局部能观的充分必要条件。
6) microcosmic precision
微观精确性
补充资料：局部
一部分；非全体：～麻醉 ㄧ～地区有小阵雨。
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