次可逆矩阵,Sub-invertible
1)Sub-invertible次可逆矩阵
1.On Some Results about Sub-invertible Matrix;关于次可逆矩阵的若干结果
2)invertible matrix可逆矩阵
1.The adjoint matrix of the inverse matrix for an invertible matrix over a nonnegative commutative semiring;非负交换半环上可逆矩阵的伴随矩阵
2.The method makes use of an elementary transformation of mastrix to find the solution of an invertible matrix.给出了利用矩阵的初等行变换求可逆矩阵的伴随矩阵的一种简便方法。
3.As an example of the application of some knowledge of Linear Algebra,this paper discusses the application of an invertible matrix in secure communication,some basic problems of this application,and the solutions to these problems.作为工科“线性代数”课中相关知识的一个具体应用的例子,从理论与实践相结合的角度论述了可逆矩阵在保密通信中的应用及其存在的问题与对策等。
英文短句/例句

1.Some Common Properties Among Invertible Matrix,Adjoint Matrix and Inverse Matrix可逆矩阵及其伴随矩阵、逆矩阵的一些共同特性
2.Enumeration of Invertible Matrices in F_qand a Matrix Representation of the Elements of F_q;在有限域上可逆矩阵的个数和有限域的矩阵表示
3.Geometric Conditions under Which 2×2 and 3×3 Inverting Matrices Can Be Translated into Diagonal Forms二、三阶可逆矩阵可以相似对角化的几何条件
4.A Note on the Paper On the Relationship of Elementary Transformations and the Decompositions of Invertible Matrix;关于《初等变换的关系及可逆矩阵的分解》的注记
5.The matrix is defined as the reciprocal of A.该矩阵定义为A之逆矩阵。
6.Some Conditions of Nonsingularity of Linear Combinations of Idempotent Matrices;幂等矩阵线性组合可逆性的若干条件
7.FPGA implementation of configurable matrix inversion based on Cholesky decomposition基于Cholesky分解的可配置矩阵求逆FPGA实现
8.Inverse Matrix of Triple-diaganal Symmetry Toeplitz Matrix;Toeplitz矩阵逆阵的一种解法
9.Jacobian matrix and force-mapping matrix are calculated from the inverse-kinematics of the parallel-mechanism.这种方法首先由机构的逆解计算其力映射矩阵、雅可比矩阵。
10.Matrix Polynomial Equation and the Canonical Decomposition of Invertible System;矩阵多项式方程与可逆系统的典范分解
11.The Basis Numbers of the Line Graphs and the Invertibility of the LCM Power Matrices;线图的基数及最小公倍数幂矩阵的可逆性
12.Equivalent Conditions over a Non-negative Commutative Semiring;非负幂等交换半环上矩阵可逆的几个等价条件
13.A New Algorithm on Solving MARKOWITZ Model with Inversible Covariance Matrix;关于协方差矩阵不可逆时MARKOWITZ模型的求解问题
14.Reversible Information Hiding Algorithm Based on Difference Matrix of Cover Image基于宿主图像差值矩阵的可逆信息隐藏算法
15.A Calculation Method for Generalized Inverse Matrix of Rectangular Matrix;长方形矩阵的广义逆矩阵的计算方法
16.An Elementary Transformation Method for Computing the Generalized Inverse of Matrix;求λ-矩阵广义逆矩阵的初等变换法
17.The Reduction about Polynomial Bezout Matrix and the Inverse of Vandermonde Matrix;多项式Bezout矩阵的约化与Vandermonde矩阵的逆
18.The Inverse Matrices of Arithmetical Hankel Matrices;等差序列构成的Hankel矩阵的逆矩阵
相关短句/例句

invertible matrix可逆矩阵
1.The adjoint matrix of the inverse matrix for an invertible matrix over a nonnegative commutative semiring;非负交换半环上可逆矩阵的伴随矩阵
2.The method makes use of an elementary transformation of mastrix to find the solution of an invertible matrix.给出了利用矩阵的初等行变换求可逆矩阵的伴随矩阵的一种简便方法。
3.As an example of the application of some knowledge of Linear Algebra,this paper discusses the application of an invertible matrix in secure communication,some basic problems of this application,and the solutions to these problems.作为工科“线性代数”课中相关知识的一个具体应用的例子,从理论与实践相结合的角度论述了可逆矩阵在保密通信中的应用及其存在的问题与对策等。
3)reversible matrix可逆矩阵
1.Necessary and sufficient condition for an integral matrix to be embeddable in a reversible matrix on the integral ring;整数矩阵可嵌入整数环上的可逆矩阵的充要条件
2.In order to make the evaluation of the determinant of n-order simpler,this article presents a practical method to calculate the determinant of n-th order through block matrix and reversible matrix.为使n阶行列式的求值更加简便,给出了一种运用分块矩阵的乘法和可逆矩阵计算n阶行列式的实用方法。
3.The relations among three sorts of primary transformation of the matrix are discussed;the reversible matrix can be written as the product of the two primary matrices,i.讨论了矩阵的三种初等变换的关系,可逆矩阵可写成Di(k)、Tij(k)两种类型初等矩阵的乘积,以及初等变换在分块矩阵中的简单应用。
4)matrix's reversibility矩阵可逆
5)inverse matrix可逆矩阵
1.The unique existence of determinant mapping is proved only by the multiplication of matrix and definite of inverse matrix.仅在已知矩阵的乘法运算以及矩阵的逆的定义的条件下,证明数域F上全体可逆矩阵GL(F)到非零数集F*的行列式映射是唯一存在
6)Sub-inverse of matrix矩阵的次逆
延伸阅读

可逆矩阵
可逆矩阵
又称非奇异矩阵, 亦即行列式不等于0的方阵。