基本释义:

矩阵的迹

网络释义

1)trace of matrix,矩阵的迹

2)Matrix trace,矩阵的迹

3)trace of a matrix,矩阵的迹

4)subtrace of matrix,矩阵的次迹

5)trace inequalities of matrix,矩阵迹的不等式

6)generalized trace of a matrix,矩阵的广义迹

用法和例句

Our results were as follows: (1)We pided the class of symmetric primitive matrix with its nonzero trace into two subclasses by the trace of matrix:SB_n=SB_n(Ⅰ)∪〖WTHX〗SB_n(Ⅱ),SB_n(Ⅰ)∩SB_n(Ⅱ)=[FK(W+3.

所得结论是:①把迹非零对称矩阵类SBn按照矩阵的迹划分为互不相交的两大子类:SBn=SBn(Ⅰ)∪SBn(Ⅱ),SBn(Ⅰ)∩SBn(Ⅱ)=Φ;②以无向图G的直径d(G)为参数,确定出子类SBn(Ⅰ)的本原指数集E1={1,2,…,n-1}和子类SBn(Ⅱ)的本原指数集E2={2,3,…,2n-2}\S,其中S是{n,n+1,…,2n-2}中的所有奇数之集;③进而刻画出迹非零对称矩阵类SBn的本原指数集En=E1∪E2={1,2,…,2n-2}\S。

Gives some upper bounds and lower bounds for eigenvalues using trace of matrix.

给出了一些用矩阵的迹表示的特征值的上、下界 。

This paper studies relation between the linear function and the matrix trace, and obtains a number of necessary and sufficient the condition that a linear function is trace of matrix.

讨论线性函数与矩阵的迹的关系 ,给出了一个线性函数是矩阵的迹的若干充要条件。

In this paper,the author discuss several special matrix traces,gives their general results,and illustrates their application in proving correlative questions.

文章讨论了几类特殊矩阵的迹 ,给出了它们的一般结果 ,并举例说明它们在证明相关问题中的应

In this paper we present the concept of the generalized trace of a square matrix, which is a natural generalization of the concept of the matrix trace,and discuss the properties of the generalized trace of a matrix and its recursive method of calculation.

讨论了矩阵的广义迹的一些性质及其递归计算法 ,其中的一个主要结果如下 :矩阵的 k阶广义迹等于矩阵的全体特征根的 k次初等对称多项式 。

A Inequality of Matrices Trace

关于矩阵的迹的一个不等式及其应用

On the trace and eigenvalues of the structure matrix of a graph

图的结构矩阵的迹和特征值(英文)

Some Inequalties for the Trace of Hermitian Matrices;

关于Hermite矩阵的迹的不等式

The Trace of A Positive Semidefinite Hermite Matrix and Its Application;

半正定Hermite矩阵的迹及其应用

SOME INEQUALITIES FOR THE TRACE OF HERMITE MATRIX

Hermite矩阵迹的几个不等式

Bellman inequalities of generalized matrix trace

广义矩阵迹的贝尔曼不等式(英文)

SEVERAL IMPORTANT INEQUALITIES OF HERMITE POSITIVE DEFINITE MATRIX TRACE

Hermite正定矩阵迹的几个重要不等式

Eigenvalues Estimate of Trace Dominent Matrix and Establishment of Fuzzy Judgment Matrix;

对迹占优矩阵特征值的一种估计法及模糊判断矩阵的建立

The Estimates of Solution of Discrete Lyapunov Equation and the Trace Bound for the Product of Real Square Matrices;

离散Lyapunov方程的解和一般矩阵积的迹界的估计

The base of primitive non-powerful symmetric sign pattern matrices with non-zero traces

迹非零的本原不可幂对称符号模式矩阵的基

BESⅡ Error Matrix Correction on Charged Channel

北京谱仪Ⅱ带电径迹测量误差矩阵的修正

Non-Negative Matrix Factorization Based Off-line Handwriting Identification;

基于非负矩阵分解算法的离线笔迹鉴别

Linear rank-1 preservers on spaces of zero-trace matrices over fields

域上迹零矩阵空间上的线性秩1保持(英文)

The Characteristic of Self-conjugate Quaternionic Matrices and Two Necessary and Sufficient Conditions Concerning the Inequalities of the Traces of Quaternionic Matrices;

自共轭四元数矩阵的特征及迹不等式的两个充要条件

OPTIMAL ESTIMATIONS IN A GENERAL GROWTH CURVE MODEL BY TRACE MEANS;

矩阵迹意义下的一般增长曲线模型参数的最优估计

Resolubility of Trace Zero Symmetric Stochastic Matrices for the Inverse Eigenvalue Problem;

一类有零迹的对称随机矩阵特征值反问题的可解性

One Theorem for the Matrix e~A and Its Application

关于矩阵e~A的一个定理和应用——SU(n)群生成元的零迹证明

If A is the mxn matrix, then the nxm matrix is called the transpose of A.

如果A是mxn矩阵，那么nxm矩阵为A的转置矩阵。