基本释义:

矩阵级数

网络释义

1)matrix progression,矩阵级数

2)matrix series,矩阵级数

3)matrix power series,矩阵幂级数

4)linear matrix series,线性矩阵级数

5)matrix series method,矩阵级数解法

6)matrizant

['meitriz?nt],矩阵积分级数

用法和例句

With the help of matrix number and matrix music radius concepts, combined with the conclusion about the limit and numeral progession, judgmnet methods and character of matrix progression unanimous convergence are provided.

借助矩阵范教和矩阵谱半径的概念,结合极限理论和数项级数的有关结论,给出了矩阵级数一致收敛的判定和性质。

with the help of matrix number and matrix music radius concepts,combined with the conclusion about the limit and numeral progression,the paper gives judgement methods of matrix progression unanimous convergence.

借助矩阵范数和矩阵谱半径的概念,结合极限理论和数项级数的有关结论,给出了矩阵级数一致收敛的判定方法。

Under the concepts of matrix progression and matrix norm and with the combination of limit theory, numerical progression and their related conclusions, two methods are given on how to decide the absolute convergence of matrix progression.

借助矩阵级数和矩阵范数的概念,结合极限理论和数项级数的有关结论,给出了矩阵级数绝对收敛的两种判定方法。

he matrix function, matrix series and exponential matrix are defined.

定义了矩阵函数，矩阵级数及指数矩阵。

According to the definition of matrix power series and the convergence property of the power series,using the type compare method,the thesis got and verified part convergence properties of the matrix power series.

根据矩阵幂级数的定义和数学分析中幂级数的收敛性质,运用类比的推理法,得到并验证了矩阵幂级数的部分相应的收敛性质。

A high density and predictive model approach is established by the linear matrix series in order to estimate more.

该算法利用线性矩阵级数展开求和设计一个空间高密度多点预测模型,基于该模型实现空间高密度多点预测模型的建模和预测。

A universal and convenient matrix series method to solve the Raman Nath equation of normal ultrasonic light diffraction is presented.

提出一种求解正常声光相互作用拉曼 内斯 (Raman Nath)方程的矩阵级数解法 ,该解法直观方便且具有普遍性。

We shall also point the condition that matrix power series is normal.

另外又指出矩阵幂级数是正规矩阵的条件。

The Answer of the Matrix Equation X~n=B~m and the Discussion of the Matrix Irintegral Number Power;

矩阵方程X~n=B~m的解及矩阵非整数次幂探讨

Estimation of the Idempotent Index Based on AFS Structures;

基于AFS结构矩阵的幂等指数估计

A Concise Expression for Power of Defective Matrix in Real Number Field;

实数域上亏损矩阵幂的一个简洁表示

Maps on 2×2 matrix algebras preserving tripotence over fields

域上2×2矩阵代数保立方幂等的映射

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

Maps on 2×2 upper triangular matrix algebras preserving k-potence

2×2上三角矩阵代数保持k-幂等的单射(英文)

On Idempotent-Hermite Matrices;

关于幂等Hermite矩阵的研究

On Characteristics of(m,l)Rank-idempotent Matrix and(m,l)Idempotent Matrix

(m,/)秩幂等矩阵和(m,/)幂等矩阵的特性研究

Idempotent - Hermite Matrix and Decomposition of Matrices;

幂等的Hemite矩阵与矩阵的分解

The Methods of Calculating Power of Diagonalizable Matix;

相似于对角矩阵的方阵高次幂的求法

Calculation of matrix elements of coordinate operator of harmonic oscillator with integer power by coherent state functions

用相干态函数计算谐振子任意次幂坐标算符的矩阵元

This paper studies the inverse operation of the matrix power operation, namely the root operation.

研究了矩阵幂运算的逆运算，即矩阵的开方运算。

The Characteristic Matrixes Decomposition of the Non-defective Matrix and the Operational Formula for Its Power;

非亏损矩阵的特征矩阵分解与方幂的计算公式

A Sufficient and Necessary Condition for the Power of 3-order Real Matrix Converging 0-matrix;

实三阶矩阵幂收敛于零矩阵的一个充要条件

Some results on idempotency and tripotency of linear combinations of matrices

矩阵线性组合幂等性及立方幂等性的一些结论

Tripotency of Linear Combinations of Tripotent Matrices

三次幂等矩阵的线性组合的三次幂等性

The Researches on the Zero Matrices and Identity Matrices for Linear Expression of Idempotent Matrices

幂等矩阵线性组合表出零矩阵和单位矩阵的研究