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1)  strongly asymptotical stability
强渐近稳定性
1.
The authors prove well posedness of the closed loop system by the method of linear operators semigroup and show that strongly asymptotical stability of closed loop system by spectrum characteristics of the operator.
用线性算子半群方法证明了闭环系统的适定性,并应用算子谱特征得到了闭环系统的强渐近稳定性的充分必要条件。
2.
First we obtain well posedness and show that strongly asymptotical stability of closed loop system by using the method of linear operators semigroup.
首先用线性算子半群方法得到闭环系统的适定性和强渐近稳定性;其次应用频域乘子方法得到了闭环系统的指数镇定。
2)  Asymptotical stability
渐近稳定性
1.
Criteria on asymptotical stability of Cohen-Grossberg neural networks with continuously distributed time-delay
连续分布时滞Cohen-Grossberg神经网络渐近稳定性准则
2.
n this paper, some necessary and sufficient conditions of asymptotical stability of linear singular systems are presented, and some asymptotical stability criterions are given according to the equivalent systems and the equivalent transforms, and the regularity, attractivity and free_impulse of linear singular systems are considered.
在对广义线性系统正则性、吸引性和无脉冲性研究的基础上,提出广义线性系统平衡态渐近稳定的几个充分必要条件,给出了根据等价系统和等价变换判别广义线性系统渐近稳定性的几个准则,并用具体例子说明了这些准则的应用。
3.
The problem of the globally asymptotical stability of recurrent neural networks with time varying delay is investigated.
研究了带时变时滞的递归神经网络的全局渐近稳定性。
3)  asymptotic stability
渐近稳定性
1.
Uniform asymptotic stability of 3rd-order time-variant discrete systems;
三阶时变离散系统的一致渐近稳定性
2.
Asymptotic stability of grey stochastic linear delay systems;
灰色随机线性时滞系统的渐近稳定性
3.
Uniformly asymptotic stability of the 4th-order time-varying discrete systems;
四阶时变离散系统的一致渐近稳定性
4)  asymptotically stability
渐近稳定性
1.
Based on the criteria, a simple control law is proposed to guarantee the uniformly asymptotically stability of zero state.
对于一般离散双线性系统 ,本文提出了系统在线性反馈下的稳定性判据和最小吸引域 ,并给出了一种简单的控制方案 ,保证闭环系统在原点的一致渐近稳定性 。
5)  stability [英][stə'bɪləti]  [美][stə'bɪlətɪ]
渐近稳定性
1.
A convenient judgment in the stability of linear neutral differential equation;
线性中立微分方程渐近稳定性的一个简便判断准则
2.
We prove the asymptotic stability of the system that is lim t→∞(·,t)=p→,and finish the proof of reliability of the system.
通过对两不同部件并联可修复系统的研究证明了系统的渐近稳定性,即lim t→∞p→(·,t)=p→,同时在特例的情况下初步证明了解的可靠性。
3.
1) andthen we show the asymptotic stability in the large of the trivial solution x=0for case p o, and the boundedness result of the solutions of (1.
1)建立了Lyapunov函数,然后在P=0的情况下,证明了平庸解x=0在大范围内的渐近稳定性,和在p≠0的情况下,研究了(1。
6)  asymptotic stabillty
渐近稳定性定理
补充资料:强近
1.谓较为亲近。
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