1) matrix
[英]['meɪtrɪks] [美]['metrɪks]
基质;矩阵;基体，基元
2) Matrix
[英]['meɪtrɪks] [美]['metrɪks]
矩阵;基质
3) basic solution matrix
基解矩阵
1.
The basic solution matrix of linear homogeneous system with constant coefficients is found completely through using Jordan canonical form.
利用约当标准型求解常系数齐次线性微分方程组基解矩阵。
2.
Dealing with such a general situation, this paper solves homogeneous linear differential equation E = AE and the structure problem of the basic solution matrix with a very elementary method.
针对这种普遍情况,用很初等的方法解决一类齐次线性微分方程基解矩阵的结构问题。
3.
We obtain basic solution matrix of special equations by means of analogy and obtain boundary theorem of solution for unsolvable equations by means of integral inequality and Liapunov function.
本文用类比方法求得特殊方程组的基解矩阵；对于不能求解的方程组，用积分不等式和Ｌｉａｐｕｎｏｖ函数方法，得到解的有界性定理。
5) fundamental matrix
基本矩阵
1.
The estimation of the fundamental matrix in computer vision;
计算机视觉中基本矩阵的估计方法
2.
Improved projection based M-estimators for fundamental matrix in stereovision;
立体视觉中基本矩阵的改进投影M估计方法
3.
Robust method for estimating the fundamental matrix;
一个基本矩阵的鲁棒估计算法
6) fundamental solution matrix
基解矩阵
1.
The computation of fundamental solution matrix is very important in considering system of linear ordinary differential equations with constant coefficients.
在讨论常系数线性常微分方程组时,基解矩阵的计算是很重要的一部分内容。
2.
Thus,we can explore and research the solution of differential equations’ fundamental solution matrix from another angle.
基于微分方程组解法的分析,给出一般方阵化Jordon标准型过程中的非奇异矩阵过渡的求法,从而可从另一个角度来分析微分方程X'=AX基解矩阵新的求解方法。
3.
Using the exponential dichotomy of fundamental solution matrix,this paper proves the Hyers-Ulam stability of first-order differential equations with variable coefficients and generalizes the previous conclusions.
通过基解矩阵的指数二分性证明了一阶变系数微分方程的Hyers-Ulam稳定性,推广了已有结论。
补充资料：基质
分子式：
CAS号：
性质：指分散有断续颗粒的连续介质。橡胶工业中在胶料中指分散有各种配合剂颗粒的生胶连续相，在橡胶并用体系中，组成比例大或黏度较低的橡胶容易形成的连续相，称之为基质。
CAS号：
性质：指分散有断续颗粒的连续介质。橡胶工业中在胶料中指分散有各种配合剂颗粒的生胶连续相，在橡胶并用体系中，组成比例大或黏度较低的橡胶容易形成的连续相，称之为基质。
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