First the asymptotical stability was studied for the closed-loop system.
首先对闭环系统的渐近稳定性进行研究；
The asymptotical behavior of population models with diffusion is studied.
研究了一般的具有周期环境扩散种群模型的渐近性态。
And, the global asymptotical stability of positive equilibrium point of the equation is obtained.
并得到方程的正平衡点是全局渐近稳定的。
The stability of the closed-loop system's and its asymptotical convergence of tracking errors can be guaranteed.
证明了该算法能够保证闭环系统的稳定性和跟踪误差的渐近收敛性。
The problem of asymptotical stabilization for a class of uncertain systems with sector nonlinear input is discussed.
讨论一类输入为扇区非线性的不确定系统的渐近镇定问题。
Then we derive the asymptotical distribution of the extended moment estimator and prove its asymptotically normality.
因此得到了推广矩估计量的渐近分布，于是证明了推广估计量的渐近正态性。
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。
We give a simple sufficient condition on control gain that guarantees globally asymptotical stability of closed loop system.
本文提出了一个简单的关于控制增益的条件，保证了闭环系统的全局渐近稳定性。
This paper discusses the asymptotical normality of the renewal process generated by strictly stationary LPQD random variables.
本文讨论了强平稳LPQD随机变量列更新过程的渐近正态性问题。
The asymptotical behaviors and periodic oscillations have been studied by applying the modern theories of difference equations.
应用现代差分方程理论对这些数学模型解的渐近性态与周期振荡进行了详细的讨论研究。
Moreover, when the upper bounds of some uncertainties are unknown, the control is revised to guarantee globally asymptotical stabilization.
在模型的部分不确定上界未知时修改了控制器，并得出全局渐近收敛的结果。
By using Lyapunov stability theorem, both the stability of closed-loop system and the asymptotical convergence of tracking errors are ensured.
李亚普诺夫稳定性定理保证了闭环系统的稳定性及跟踪误差的渐近收敛。
The attitude dynamic equation of a spacecraft with VSCMG attached and a global asymptotical attitude feedback control law are presented firstly.
首先建立了以变速控制力矩陀螺为执行机构的航天器姿态动力学模型，并给出了全局稳定的姿态反馈控制律。
In this paper, analogy method is used to discuss the global, asymptotical and stable zero solution of non-linear five-order differential equation.
应用类比法，给出了一类五阶非线性微分方程零解的全局渐近稳定的充分条件。
It is discovered that convergence rate with asymptotical optimality for the proposed EB test can arbitrarily approach to 1 under certain conditions.
并发现对所提出的EB检验，在某些条件下，具有渐近最优性的收敛速率，能够任意接近于1。
Finally, the asymptotical distribution of the smoothing estimator related to the extended moment estimator is derived by the study of process before.
最后根据对前面过程的研究得到了推广矩估计量的平滑估计量的渐近分布。
It is proved that globally asymptotical stability and convergence of the resulting closed-loop system are guaranteed by the range of the prediction horizon.
从理论上证明了它可保证闭环系统的全局渐近稳定和收敛，并定量给出了预测水平的选择范围。
The asymptotical stability of the subharmonic resonances and the sensitivity of the amplitude responses to the variation of damping coefficient were examined.
考察了亚谐响应幅值系数对阻尼的敏感性及亚谐振动谐波成分的渐近稳态性。
A asymptotic behavior of the dynamics is given and it indicates that initial, delay and threshold are main sources for the asymptotical behavior of the dynamics.
所获结果表明系统的动力性态取决于初值、时滞及阈值的大小。
First, amplitude bounded exogenous disturbance is considered and sufficient conditions that ensure the asymptotical stability of the origin of the systems is derived.
首先，考虑了振幅有界的外部干扰，得到了保证系统原点渐近稳定的充分条件。
We proved the closed systems global asymptotical stable, not needing the error upper bound and the error square integral, all the signals are bounded and the tracing error convergence.
在不要求最优逼近误差平方可积和上界已知的条件下，证明闭环系统全局渐近稳定，所有信号有界且跟踪误差收敛到零。
A sufficient condition guaranteeing the global asymptotical stability of the equilibrium point is derived for a class of neural network models with variable delay and neutral type delay.
摘要针对一类能够由中立型变延迟非线性微分方程描述的神经网络模型，给出了全局渐近稳定的不依赖于时间延迟的充分条件。
In order to apply well to the process with time delay, a model-free predictive control law for the PSD is proposed which scheme is based on the asymptotical stability in delay-free PSD system.
为了更好地应用于时滞过程，利用无时滞psd系统渐近稳定的特点，提出了无预估模型的PS D自适应预估控制算法。
We prove that the solution of a nonlinear complementarity problem is exactly the equilibrium point of differential equation system, and prove the asymptotical stability and global convergence.
在一定的条件下我们证明了非线性互补问题的解是该微分方程系统的平衡点，并且证明了该微分方程系统的稳定性和全局收敛性。
Then, the output-feedback stable controller, the adaptive output-feedback stable controller and asymptotical tracking controller are constructively designed using integral backstepping approach.
然后利用积分反推方法，构造性地设计出了输出反馈稳定控制器、自适应镇定控制器和渐近跟踪控制器。
In other words, the unstable limit cycle will be bifurcated from the original asymptotical stable equilibrium point at another higher series compensation level, and the system dynamics will change.
换句话说，在另一较高的串联补偿度上，轨道不稳定的极限环将从原来渐近稳定平衡点上分岔出来，系统的稳定性态将被改变。
In other words, the unstable limit cycle will be bifurcated from the original asymptotical stable equilibrium point at another higher series compensation level, and the system dynamics will change.
换句话说，在另一较高的串联补偿度上，轨道不稳定的极限环将从原来渐近稳定平衡点上分岔出来，系统的稳定性态将被改变。
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