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1)  matrix rank method
矩阵秩方法
1.
Through the matrix rank method,this note prove that the following results:[A,B]+=[αA+βB+]βAAαBB.
通过使用矩阵秩方法,证明了如下结果:[A,B]+=[αA+βB+]βAA*αBB*。
2)  matrix method
矩阵方法
1.
The generalized reflection-transmission coefficient matrix method for synthetic seismograms;
合成地震图的广义反射透射系数矩阵方法
2.
For arbitrarily spatial elastic curved rod elements with circular cross-section, a set of displacement functions fully reflecting the rigid body modes is derived using the classical elasticity theory and mathematic theories of the differential geometry and matrix methods.
利用经典弹性理论和微分几何、矩阵方法等数学理论,基于空间自然坐标系和随体坐标系,通过求解应变与位移之间关系的微分方程,得到了一种能完全反映任意空间形状圆截面曲杆单元刚体位移和常应变等模式的位移函数。
3.
3-D rigid--plastic FEM and matrix method are adopted to calculate plastic deformation of strip and elasticdeformation of rolls respectively.
利用三维刚塑性有限元法计算带钢的塑性变形,利用矩阵方法计算轧辊的弹性变形,通过两者间变形协调关系,求解出带钢出口断面形状,并能定量分析各种因素对带钢出口断面形状的影响。
3)  matrix methods
矩阵方法
1.
Considering the mechanical and electrical boundary conditions of AlN/GaN structures,determinantal equation which is used to solve the phase velocity of surface acoustic wave(SAW) is given from the basic principle of matrix methods.
从矩阵方法的基本原理出发,结合AlN/GaN结构的机械和电学边界条件,推导出用于求解声表面波在AlN/GaN结构中的相速的行列式方程。
2.
The complex beam parameters in spherical resonators with an aperture is analyzed by matrix methods.
应用矩阵方法分析带光阑球面谐振腔的光束参数 ,得到了束腰和两镜上的高斯模 ,并由此对带光阑球面腔进行了讨论 ,提出了该谐振腔的实际意
3.
In this thesis, the propagating properties of surface acoustic wave (SAW) in AlN/GaN structures were researched by the Adler matrix methods.
本文用Adler矩阵方法研究了声表面波在AlN/GaN结构中的传播特性。
4)  rank of matrix
矩阵的秩
1.
By means of the rank of matrix, line outspreading, it gives some conditions in which a matrix can decompose to two Kronecker products of matrix.
对矩阵Kronecker积分解进行研究,通过矩阵的秩,行展开等方法,给出了将一个矩阵分解为两个矩阵Kronecker积的若干条件。
2.
In this note,we describe the equivalent propositions on the rank of matrix by determinants,equivalent of matrix,system of linear equations,linear space,linear mapping and so on.
从行列式、矩阵的等价、线性方程组、线性空间、线性映射等角度来刻画矩阵的秩,进而用这些命题来证明与矩阵的秩有关的一些命题。
3.
Necessary and sufficient conditions for the Frobenius inequality of rank of matrix to be equality are dicussed in this paper,and the characterization of rank of a class of matrix is characterized.
讨论了矩阵秩的Frobenius不等式取等号的充分必要条件,刻画了一类矩阵的秩特征。
5)  full rank matrix
满秩矩阵
1.
The way to determine the reflexive g-inverse of full rank matrix A was discussed.
讨论了当矩阵A为满秩矩阵时求其反射g-逆的方法,并将此方法推广,给出当A为非满秩矩阵时求反射g-逆的一般方法,同时对每一种情况给出了具体的算例。
2.
Secondly,the randomly generating of full rank matrix and per-muta.
研究了其它线性分组码用于构造M公钥体制的可行性;分析了M公钥体制中、、是保密的,实现随机选取、、成为了建立M公钥体制的关键;分析了满秩矩阵和置换矩阵的随机产生问题,并得到了一些重要结果;这些结果不仅对M公钥体制是适用的,而且对其它纠错码体制和方案也同样是有用的。
3.
This paper discusses the way about how to get the reflexive general inverse matrix of a full rank matrix A, and generalize this way, gives the general way for not full rank matrix.
讨论了当矩阵A为满秩矩阵时求其广义逆的一种方法,并将此方法推广,给出当A为非满秩矩阵时求其广义逆的一般方法,同时给出算例。
6)  rank of a matrix
矩阵的秩
1.
This paper summarizes the applications of elementary transformation of matrix in solving the rank of a matrix or a set of vectors,calculating inverse matrix or system of linear equations,and solving the system of linear equations and the greatest common divisor of polynomials with examples,furthermore,it introduces the thought and application of generalized elementary transformation.
文章总结了初等变换在求矩阵的秩、向量组的秩、逆矩阵,求解线性方程组和多项式的最大公因式等方面的应用,并通过实例加以说明,进而介绍了广义初等变换的思想方法和应用。
补充资料:誾誾秩秩
1.人才众多貌。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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