1) a class of Vague systems
一类Vague系统
1.
To solve the problem, this paper puts forward a class of Vague systems which consist of SISO and MISO Vague systems, proves that for any continuous function f on a compact set there exists a class of Vague systems whose Vague relation ε-approximates f, and proves that the output derived from devaguefication of Vague relati.
对此,该文提出了基于Vague规则的一类Vague系统,它包括SISO和MISOVague系统;证明了:对于定义在紧集上的连续函数f,存在一类Vague系统,其Vague关系ε逼近f;Vague关系被去Vague化后,得到的系统输出万能逼近f。
2) vague information systems
Vague信息系统
3) Vague clustering
Vague聚类
1.
Based on Vague set theory, I discuss vague control, vague clustering and set up an Information and Task Incidence Rectangular Matrix, and make it as the base of new comprehensive evaluation model.
本文在Vague set的基础上讨论了vague控制、vague聚类并建立了Vague信息与任务的关联矩阵。
4) a class of multiple model system
一类多模型系统
5) a differential system
一类微分系统
1.
This paper considers the estimates for eigenvalues of a differential system.
考虑一类微分系统特征值的上界估计,利用分部积分、Rayleigh定理和不等式估计等方法和技巧,获得了用前n个特征值来估计第n+1个特征值的上界的不等式,其估计系数与区域的几何度无关,其结果在物理和力学等领域中应用广泛。
6) Vague relationship
Vague关系
1.
Concepts such as broad sense relationship and its projection and truncation, Vague relationship and its projection and truncation are well defined in this paper, on the basis of which the one-to-one correspondence between Vague relationship and Vague linear shift is demonstrated fully in detail.
从分析现有模糊集的不足入手 ,引入Vague集 ,规定了Vague集之间的运算 ,依次定义了“广义关系”、“广义关系的投影与截影”、“Vague关系”、“Vague关系的投影与截影”、“Vague映射”、“Vague线性变换”等一系列概念 ,并在此基础上 ,严格证明了“Vague关系”和“Vague线性变换”之间一一对应的关系 ,为模糊决策问题提供了理论基
2.
Concepts such as broad sense relationship and its projection and gruncation, Vague relationship and its projection and gruncation are well defined in this paper, on the basis of which the one-to-one correspondence between Vague relationship and Vague map is demonstrated fully in detail.
从分析现有模糊集的不足入手,引入Vague集,规定了Vague集之间的运算,依次定义了“广义关系”、“广义关系的投影与截影”、“Vague关系”、“Vague关系的投影与截影”、“Vague映射”等一系列概念,并在此基础上,严格证明了“Vague关系”、“Vague映射”之间一一对应的关系,丰富了模糊集理论,为模糊决策问题提供了初步的理论基础。
补充资料:第一类超导体
见超导电性。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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