1) uniformly positive definite
一致正定
2) uniformly positive definiteness
一致正定性
1.
The algorithm is globally and superlinearly convergent,and the uniformly positive definiteness assumption in the global convergence analysis of traditional SQCQP algorithms is removed.
该算法全局和超线性收敛并且去掉了传统SQCQP算法全局收敛性分析中的一致正定性假设。
3) uniform regularity
一致正则
4) uniform positive entropy
一致正熵
5) uniform stability
一致稳定
1.
By establishing a Lyapunov differential function,we verify the condition of attractability and uniform stability of this equation s solution.
考虑中立型积分微分方程(x(t)-x(t-τ))′=Ax(t)+∫0C(t,s)x(s)ds+F(t),通过构造一个Lyapunov泛函,证明了此方程解的一致稳定性和吸引性的条件。
2.
This paper discusses the difference equation with varied lags, one type of linear self-governing equations; and has obtained the sufficient conditions for its uniform stability and the globally asymptotic stability.
考虑种群模型中常见的线性自治差分方程中一类变时滞差分方程,获得其一致稳定和全局渐近稳定的充分条件,推广了已有的结论,并且证明了两定理的条件不能相互代替。
3.
In this paper, we introduce a new concept of weak stability, uniform stability and uniform asymptotic stability about time-varying interval matrix, the sufficient conditions of these stability about time-varying interval matrices and time-varying interval matrices decomposed are obtained by means of Waze wski s inequality and matrix measure.
引进时变区间矩阵弱稳定、一致稳定、一致渐近稳定的概念 ,利用Wazewski不等式和矩阵测度给出了时变区间矩阵和具分解的时变区间矩阵关于上述稳定性的判别准
6) uniformly stability
一致稳定
1.
The sufficient theorems about stability and uniformly stability for zero solution of the non-autonomous vector differential equation were obtained,and several decision theorems of disturbing differential equations were extended.
利用两个推广的积分不等式,对Lyapunov函数中的限制条件做了改进,得到了非自治矢量微分方程零解的稳定性及一致稳定性的充分性定理,并且推广了扰动微分方程组零解稳定性的几个判定定理。
2.
Sufficient theorems of stability,asymptotic stability and uniformly stability for zero solution of the non-autonomous vector differential equation were obtained,and certain criteria theorems of the disturbing differential equations were extended.
利用两个推广的积分不等式,对Lyapunov函数中的限制条件做了改进,得到非自治矢量微分方程零解的稳定性、渐近稳定性及一致稳定性的充分性定理,推广了扰动微分方程组零解稳定性的若干判定定理。
补充资料：凡事豫则立，不豫则废
1.谓做任何事情，事先谋虑准备就会成功，否则就要失败。
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