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1)  standard resultant base solving matrix
标准结基解矩阵
1.
The present paper deals with the relations of resultant matrices and resultant polynomials with solving the greatest common factor of two variable polynomials, respectively, on the basis of the concepts of resultant minimum polynomials and standard resultant base solving matrix introduced from the properties of resultant matrices and resultant polynomials.
应用结矩阵和结多项式的性质, 通过引入结最小多项式和标准结基解矩阵等概念, 探讨结矩阵、结多项式与求解二元多项式最大公因式的关系。
2)  standard fundamental solution matrix
标准基解矩阵
1.
Using matrix-zeroized polynomial, the formula for calculating standard fundamental solution matrix e At, is given.
利用矩阵的零化多项式 ,给出计算标准基解矩阵 e At的一个公式 。
3)  Standard matrix unit basis
标准矩阵单位基
4)  ONMF
标准正交非负矩阵分解
1.
On the basis of analyzing the existed methods carefully, we propose the texture information feature extraction method based on discrete wavelet transformation-orthonormal non-negative matrix factorization (DWT-ONMF), a.
本文在前人有关表情识别方法研究的基础上,提出了基于离散小波变换和标准正交非负矩阵分解(DWT—ONMF)的纹理特征提取方法,提出了基于主动表观模型(AAM)的几何形变特征提取方法,并将提取的两种表情特征利用典型相关分析(CCA)进行特征融合,将融合后得到的混合特征作为离散隐马尔可夫模型(HMM)的观察值向量,进行表情的分类识别。
2.
Facial expression features extraction based on DWT and ONMF;
提出了一种基于离散小波变换(discrete wavelet transformation,DWT)和标准正交非负矩阵分解(orthonormal non-negative matrix factorization,ONMF)的人脸表情特征提取方法,该方法先通过离散小波变换,降低图像的噪声,并将得到的图像的低频信息作为研究对象;再采用标准正交非负矩阵分解来提取表情特征。
5)  Criterion-matrix
基准矩阵
6)  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。
补充资料:解冤结
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