1) double Hermite matrix
双重Hermite矩阵
1.
The character of double Hermite matrix
双重Hermite矩阵的性质
2) hermitian matrix
Hermite矩阵
1.
Necessary and sufficient conditions for Hermitian matrix;
Hermite矩阵的等价条件
2.
It has been proved that the image of Hermitian matrix mapped by thefractional linear mapping f(z) =e(10z-a/z-a)is as Unitary, and that all characteristic values ofHermitian mapped by the same mapping are also the same of the Unitary in this paper.
证明了Hermite矩阵在分式线性映射f(z)=e ioZ-a/z-a下的象为酉矩阵且Hermite矩阵的全体特征值被映照成相应酉矩阵的全体特征值。
3.
Some properties on generalized Schur complements of Hermitian matrix and nomal matrix are obtained.
本文得到了Hermite矩阵以及正规矩阵广义Schur余的一些性质,这些结果改进了[1]和[4]等文献中的相应结果。
3) Hermite matrix
Hermite矩阵
1.
The character of double Hermite matrix
双重Hermite矩阵的性质
2.
Ba is called a bordered matrix of A if A is a Hermite matrix with order n,β is a n-dimensional complex vector and a is a real number.
设A为n阶的Hermite矩阵,β是复数域上的一个n维向量,a是一个实数,B=Aββ-′a称为A的镶边矩阵。
3.
This paper presents a method that estimates the largest(least) eighnvalue of Hermite matrix by using norm of the matrix…-‖-A+αE‖_m+α≤λ_i(A)≤‖A+αE‖_m-α.
提出了一种用范数来估算Hermite矩阵最大(最小)特征值的方法:定理设λi(A)为Hermite矩阵A的特征值,α为实数,则-‖-A+αE‖m+α≤λi(A)≤‖A+αE‖m-
4) Hermitian-Hamiltonian matrix
Hermite-Hamilton矩阵
5) complex Hermite matrix
复Hermite矩阵
6) sub-Hermite matrix
次Hermite矩阵
1.
We also study the relations between sub-uitary matrix,sub-symmetric matrix,sub-antysymmetrix and sub-Hermite matrix.
讨论了次正交矩阵、次酉矩阵的性质和它们的Kronkecker积的性质,同时也讨论了次酉矩阵与次对称阵、反次对称阵、次Hermite矩阵的联系,进一步给出了次酉矩阵的分解问题。
补充资料：双重
1.两层﹔两方面。多用于抽象事物。
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