1) NVSF
规正变量与空间方法
2) all vector orthogonal subspace
全矢量正交子空间方法
1.
A new linear algebraic approach is proposed for identification of a nonminimum phase moving average (MA) model based on third order cumulants from the noisy observations, which is the cumulant enhancement all vector orthogonal subspace method (CEAVOS).
提出了一种新的线性代数方法———累积量增强全矢量正交子空间方法 (CEAVOS)用于非最小相位非高斯滑动平均 (MA)建模 ,该方法利用组合特性映射的累积量增强 ,并用全矢量正交子空间法估计MA参数 。
3) Rule-Space Approach
规则空间方法
1.
Comparing the Diagnostic Accuracy Between the Rule-Space Approach and the Attribute Hierarchy Method
规则空间方法与属性层次方法的诊断准确性比较
4) normal space
正规空间
1.
In this paper, we have proved the following theorem: if X is normal and morita space and Y is σ-space then Xxy is subnormal spac
本文证明了如下一个定理：设X是正规Morita空间，Y是σ－空间，则X×Y是次正规空间。
2.
It is proved that if R any ring and N(R) is a prime radical of R,then R/N(R) is a strongly Harmonic ring if and only if [Specl(R),Γ2(R)] is a normal space.
对任意环R,用N(R)表示环R的素根,证明了:R/N(R)是强Harmonic环当且仅当[Specl(R),Γ2(R)]是正规空间。
3.
in this paper, We have studied the associated feature of metrization about normal space,and have given a proof about the generalization of urysoho throrem.
对正规空间度量化的相关特征进行了探讨 ,并给出了Urysoho定理的一个推广及证
5) Normal spaces
正规空间
1.
This paper gives a kind of special normal spaces—completely normal spaces,and discusses its nature.
给出了一类特殊的正规空间———完全正规空间 ,并讨论了它的性质 。
6) regular space
正规空间
1.
The extension theorems of mapping from regular space to basic square bodies are proved.
证明了从正规空间到基本方体映射的两个扩张定理。
补充资料：规正
①〈书〉规劝，使改正；匡正：互相～丨～风俗。②规整：他们围坐成一个不很～的圆圈。
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