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1)  generalized stable field
广义稳定域
1.
he concepts of the generalized extension field and the generalized stable fieldare established; their practical background and the relationship beween theextension field and the stable field are discussed; and their basic properties arestudied.
给出了广义可拓域和广义稳定域的概念,讨论了它们的实际背景以及与可拓域、稳定域的关系,并获得了它们的若干性质。
2)  generalized stable ring
广义稳定环
1.
This paper proved that if R is a generalized stable ring,then so is Mn(R) for all poshive inte-ger n.
如果R是广义稳定环,则对任意正整数n,M_n(R)也是广义稳定环。
2.
This paper introduce the concept of generalized stable rings and prove that SL2(R)= E2(R) iff R is a generalized stable ring.
本文引入了广义稳定环的概念,并且证明SL_2(R)=E_2(R)的充分必要条件是R为广义稳定环。
3.
If A and B are generalized stable rings for ideals I and J respectively,it is shown that T is a generalized stable ring for T(I,J)in case Imψ■Rad(A)or ImФ■Rad(B).
若A,B分别是关于理想I,J的广义稳定环,当Imψ■Rad(A)或者IMФ■Rad(B),则T是关于T(I,J)的广义稳定环。
3)  generalized stability
广义稳定性
1.
The following problem is considered:The error estimates and generalized stability of discrete L2 norms for problem(A)are given and the approximation orders obtained are optimal.
给出了解一阶双曲型非线性积微分方程组的差分方法的收敛性和广义稳定性。
4)  generalized quadratically stability
广义二次稳定
1.
Using the methods of Lyapunov function and the magnified inequalities,the conditions for the closed-loop system to be generalized quadratically stability and robust strictly passive are given in the form of matrix inequalities.
首先利用Lyapunov函数方法和矩阵放缩法,以矩阵不等式的形式给出了闭环系统广义二次稳定且鲁棒严格无源的条件。
5)  generalized stability margin
广义稳定裕度
1.
Begin with the generalized stability margin and its correlation concepts,clearance criteria and linear fractional transformation(LFT),the μ-analysis method used to clear stability margin of the multivariable flight control system(FCS) is present.
在介绍系统广义稳定裕度相关概念、评估准则、系统线性分式变换(LFT)表达的基础上,给出了基于μ分析的多变量系统稳定裕度评估方法。
2.
The generalized stability margin and the linear fractional transformation(LFT) are introduced.
本文介绍了系统广义稳定裕度概念及模型的线性分式变换(LFT)表达,给出了μ分析评估方法的相关概念、性质,并使之相结合评估飞行控制律。
3.
On the basis of introduction of the generalized stability margin and its correlation concepts,the paper presents the definitions,characteristics,properties of the ν-gap metric and computing the approximate perturbation model,and then puts forward the process to clearance of flight control laws(FCLs).
在介绍系统广义稳定裕度相关概念的基础上,给出了ν-gap度量的定义、特点和性质以及近似摄动模型的计算,提出ν-gap度量评估控制律的步骤。
6)  generalized quadratic stability
广义二次稳定
1.
A sufficient condition ensuring both generalized quadratic stability and H_∞performance level for continuous singular systems with state delays is given.
针对带有状态滞后的连续广义系统,给出了其广义二次稳定且满足一定H_∞性能的充分条件,并利用线性矩阵不等式技术,得到了带有状态滞后和不确定性的连续广义系统的含有控制器增益扰动的鲁棒H_∞控制器的设计方法。
2.
These problems are solved via the notions of generalized quadratic stability and generalized quadratic stabilization.
利用广义二次稳定和广义二次镇定的概念,应用线性矩阵不等式方法分别给出了时滞广义系统广义二次稳定和广义二次镇定的充要条件,它们都是一严格的线性矩阵不等式,同时给出了相应的控制器表达式。
3.
The concepts of ‘generalized quadratic stability and ‘generalized quadratic stabilizability for uncertain generalized systems are proposed.
提出了广义不确定系统‘广义二次稳定’及‘广义二次可镇定’的概念,利用矩阵不等式,分别得到了所考虑广义不确定系统广义二次稳定及广义二次可镇定的充要条件,而且,使广义不确定系统鲁棒镇定的状态反馈控制律的设计可通过求解一给定的矩阵不等式而得
补充资料:超导电性的局域和非局域理论(localizedandnon-localizedtheoriesofsuperconductivity)
超导电性的局域和非局域理论(localizedandnon-localizedtheoriesofsuperconductivity)

伦敦第二个方程(见“伦敦规范”)表明,在伦敦理论中实际上假定了js(r)是正比于同一位置r的矢势A(r),而与其他位置的A无牵连;换言之,局域的A(r)可确定该局域的js(r),反之亦然,即理论具有局域性,所以伦敦理论是一种超导电性的局域理论。若r周围r'位置的A(r')与j(r)有牵连而影响j(r)的改变,则A(r)就为非局域性质的。由于`\nabla\timesbb{A}=\mu_0bb{H}`,所以也可以说磁场强度H是非局域性的。为此,超导电性需由非局域性理论来描绘,称超导电性的非局域理论。皮帕德非局域理论就是典型的超导电性非局域唯象理论。

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