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M-矩阵与M-矩阵的逆的Hadamard积的最小特征值下界的估计
引用本文:周平,赵慧. M-矩阵与M-矩阵的逆的Hadamard积的最小特征值下界的估计[J]. 四川理工学院学报(自然科学版), 2011, 0(6): 729-732
作者姓名:周平  赵慧
作者单位:云南大学数学与统计学院
摘    要:给出了非奇异M-矩阵A的逆矩阵与非奇异M-矩阵B的Hadamard积的最小特征值下界的估计式,该估计式只依赖于矩阵A与B的元素,易于计算,算例表明,所得估计式在一定条件下比现有估计式更为精确。

关 键 词:M-矩阵  Hadamard积  最小特征值  下界  对角占优

Bounds on the Minimum Eigenvalues of the Hadamard Product of an M-matrice and Its Inverse
ZHOU Ping,ZHAO Hui. Bounds on the Minimum Eigenvalues of the Hadamard Product of an M-matrice and Its Inverse[J]. Journal of Sichuan University of Science & Engineering(Natural Science Editton), 2011, 0(6): 729-732
Authors:ZHOU Ping  ZHAO Hui
Affiliation:(School of Mathematics and Statistics,Yunnan University,Kunming 650091,China)
Abstract:A new lower bound of the minimum eigenvalues of Hadamard product for inverse A-1 of nonsingular M-matrix A and nonsingular M-matrix B is given.This estimating formula of the bounds are easier to calculate since they only depend on the entries of matrices A and B.The given numerical example show that estimating formula of the bounds is better than several known estimating formulas.
Keywords:M-matrix  Hadamard product  smallest eigenvalue  lower bound  diagonally dominant
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