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1)  full unitary matrix
全酉矩阵
1.
On the basis of the definition of unitary matrix,the conception of full unitary matrix is given,and some properties of full unitary matrix are discussed,and series of new results are obtained in this paper.
在酉矩阵定义的基础上,给出了全酉矩阵的概念,并研究了全酉矩阵的一些相关性质,得到了一系列新的结果。
2)  unitary matrix
酉矩阵
1.
The application of unitary matrix in monitoring phased array antennas
酉矩阵在相控阵天线监测中的应用
2.
The properties of the unitary matrix for the localization of molecular orbitals were discussed.
讨论了分子轨道定域化酉矩阵的性质,揭示了其物理意义和统计性质。
3.
The key of this method is to spread a perfect sequence by correlation product of the shift sequences set of the perfect sequence and corresponding unitary matrix.
提出了一种由一个完备序列的移位序列集和酉矩阵构造零相关区序列集的方法。
3)  unitary matrices
酉矩阵
1.
Based on perfect sequences and unitary matrices,this paper constructs a kind of hexa-phase ZCZ sequence and also improved the method,finally analyzes their correlation functions.
本文在最近提出的利用完备序列和酉矩阵构造 ZCZ 序列的基础上,构造了一六相的 ZCZ 序列,并将构造方法进行了扩展,并对其相关特性进行了分析。
4)  sub unitary matrix
次酉矩阵
1.
An introduction to sub unitary matrix and its properties are presented,and the relation between sub unitary matrix and (anti )sub Hermite matrix is studied.
提出了次酉矩阵的概念,研究了它的基本性质及其与( 反) 次Hexmite阵的关系。
5)  paraunitary matrix
仿酉矩阵
1.
In reference[6],the way of constructing central-symmetric paraunitary matrix(each element is a b.
文献[6]给出了构造二元一次中心对称仿酉矩阵的方法,在此基础上,构造了具有线性相位的紧支撑二元正交低通滤波器及对应的小波滤波器,并给出了例子。
2.
In this paper,we discuss Central-Symmetric matrix at first,then we give the necessary and sufficient condition of constructing central-symmetric paraunitary matrix(each element is a bivariate polynomial of order one),and one example is also given.
我们通过对中心对称矩阵的讨论,给出了构造二元一次中心对称仿酉矩阵的充要条件,并给出了例子。
6)  Sub-unitary matrix
次酉矩阵
1.
K-sub-unitary matrix and its decision theorem
K-次酉矩阵及其判定定理
补充资料:酉矩阵


酉矩阵
unitary matrix

酉矩阵(tlllitary帕tri又;yH“Tap“翻Ma印Itua} 复数域C上的方阵A二}“*日,它的所有行构成一个规范正交系,即 门对于j=k. a,1“*1+”‘+“!·厅*一}o对于、‘、·i,k二1,…,n.在酉空间〔四tarys琳ce)里,从一个规范正交基到另一个规范正交基的变换是由一个酉矩阵来实现的.酉变换(unitaryt~fonllatjon)关于一个规范正交基的矩阵也是(称为)一个酉矩阵.元素为复数的方阵A是酉的,当且仅当它满足下列条件之一: 1)通’通=£; 2)A注‘=石: 3)A’二A一’; 4)A的所有列构成一个规范正交系(这里A‘是A的共扼转置矩阵). 酉矩阵的行列式是模为1的复数. 0 .A.HBaHoBa撰【补注】 【AI 1 Noll,W.,Finite dinr们sional sPaces,Nijhoff,1987, 63. IA21G把ub,W.,Lineara」geb用,Sp力nger,1975,329. 蒋滋梅译
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