1) uniform ultimate boundedness
一致最终有界
1.
It has been proved that the uniform ultimate boundedness of solutions implies the existence of periodic solutions to the functional differential equation with finite delay,and hence an extension of Yoshizawa theorem on periodic solutions has been obtained.
证明了有限时滞泛函微分方程解的一致最终有界性蕴含周期解的存在性，从而推广了著名的Ｙｏｓｈｉｚａｗａ周期解定
2.
The overall system guarantees that the tracking error and the disturbance observation error are uniform ultimate boundedness using Lyapunov theory.
采用Lyapunov方法,证明了跟踪误差和干扰观测误差一致最终有界。
3.
The uniform boundedness and uniform ultimate boundedness for a class of generalized homogeneous system with perturbation are discussed.
主要研究带干扰的广义齐次系统的一致有界和一致最终有界性 ,证明了当干扰项满足一致有界及Lp 可积时系统的一致有界性及一致最终有界性 ,本质推广了最近相关文献中的有关系统一致有界性的结果 。
2) uniformly ultimately bounded
一致最终有界
1.
Based on the UUB (uniformly ultimately bounded) theory and a quadratic Lyapunov function, this paper provides a methodology to analyze the influence of parameter uncertainties on transient stability under the classical model with uniform damping coefficients.
该文基于UUB(一致最终有界)定理,提出一种利用二次型的Lyapunov函数分析多机均匀阻尼经典模型中参数不确定性对暂态稳定影响的解析方法。
2.
To insure the system error is uniformly ultimately bounded (UUB), the update laws of the coarse/fine subnet are designed respectively.
为了确保系统误差一致最终有界收敛,分别设计了粗/细子网的权值更新律。
3.
Lyapunov function is chosen in order to verify the stability of observer,and it is proved that the observer error states are uniformly ultimately bounded.
采用Lyapunov函数作为稳定观测器的判别条件 ,使观测器在有外部干扰时具有一致最终有界的构造误差 。
3) uniformly ultimate boundedness
一致最终有界
1.
It is mainly discussed uniformly ultimate boundedness of nonautonomous sys- tems with discontinuous right-hand sides(in the sense of Filippov solutions).
主要讨论右端不连续的非自治系统在Filippov解意义下的一致最终有界性问题。
2.
It is proved in the paper that the uniformly ultimate boundedness of solutionsimplies the existence of periodic solutions to functional differential equations with infinite delayin admissible phase space with fading memory.
本文证明了在具有衰减记忆的允许相空间中，无限时滞泛函微分方程的解的一致最终有界性蕴含了周期解的存在性。
4) uniform ultimately boundedness
一致最终有界
1.
Based on Lyapunov-Krasovskii function,it is shown that the closed-loop system is stable in the sense of uniform ultimately boundedness.
同时,基于Lyapunov_Krasovskii函数,证明了闭环系统具有一致最终有界意义下的鲁棒稳定性。
5) uniform ultimate bounded
一致最终有界
1.
A criteria of the uniform boundedness and uniform ultimate boundedness and global asymptotic stability of solution is obtained by applying Lyapunov functional method and matrix analysis technique.
利用Lyapunov泛函方法和矩阵分析技巧,得到了系统的解是一致有界和一致最终有界及全局渐近稳定性的判别准则。
2.
In this paper,it is proved that,for nonlinear neutral functional differential equations with infinite delay,the uniform ultimate boundedness of solutions implies existence of periodic solutions.
证明了具无限时滞非线性中立型泛函微分方程解的一致最终有界性蕴涵周期解的存在性,推广了一些学者的主要结果。
6) uniform ultimate boundedness
最终一致有界
1.
By using of the LMI and Lyapunov-Krosovskii functional,a memoryless adaptive state feedback controller is proposed,which can guarantee the closed-loop system is globally stable in the sense of uniform ultimate boundedness.
结合线性矩阵不等式和Lyapunov-Krasovskii型泛函设计出了一种无记忆自适应状态反馈控制器,并证明此控制器使得闭环系统最终一致有界;仿真例子说明了结论的有效性。
2.
The constructed controller was further shown to have the property of uniform ultimate boundedness (u.
另外对于n关节的机器人轨迹跟踪问题,设计了一种新型控制器能够保证系统的最终一致有界性(u。
3.
By using of the Lyapunov stability theory and Lyapunov-Krasovskii functional we propose a memoryless state feedback controller and prove the closed-loop system is globally stable in the sense of uniform ultimate boundedness.
基于Lyapunov稳定性理论和Lyapunov-K rasovsk ii型泛函设计出了一种无记忆的自适应状态反馈控制器,并证明了满足一定条件时,此控制器使得闭环系统最终一致有界。
补充资料：发光地寄色界无色界天乘
【发光地寄色界无色界天乘】
谓三地菩萨，明修八禅定行，同于色界四禅，无色界四空处，故云发光地寄色无色界天乘。（八禅定者，色界、无色界各四禅定也。四禅者，初禅、二禅、三禅、四禅也。四空者，即空处、识处、无所有处、非非想处也。）
谓三地菩萨，明修八禅定行，同于色界四禅，无色界四空处，故云发光地寄色无色界天乘。（八禅定者，色界、无色界各四禅定也。四禅者，初禅、二禅、三禅、四禅也。四空者，即空处、识处、无所有处、非非想处也。）
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