1) rank deficent matrix
秩亏损矩阵
2) rank deficiency matrix
秩亏矩阵
3) defective matrix
亏损矩阵
1.
In this paper,the power of a defective matrix in real number field is studied.
研究实数域上亏损矩阵的幂的算法。
2.
This paper extends the generalized spectral decomposition for the defective matrix.
提出了亏损矩阵广义谱分解概念,所得广义特征矩阵具有类似若当链的性质AA(h)i=λiA(h)i+A(h+1)i。
4) deficient matrix
亏损矩阵
1.
The author defines the generalized 0 ruodangkuai and its power in the paper and by the use of them he probes into the exchange and transmit conditions of the multiplication of deficient matrix.
定义了广义 0 -若当块及其广义幂 ,并以它们为工具 ,探讨了亏损矩阵的乘法可交换条件及其可传递的条
5) non-defective matrix
非亏损矩阵
1.
The non-defective matrix can be decomposed into the sum of the characteristic matrixes.
非亏损矩阵A可分解成特征矩阵之和 ,根据范德蒙矩阵与Am=λ1m -1A1+λ2 m -1A2 +… +λsm -1As 得出计算矩阵方幂的公式Am=((λ1m -1,λ2 m -1,…λsm -1)D-1) E) (A ,A2 …As) T。
6) nondefective matrix K
非亏损矩阵K
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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