Results 71 to 80 of about 1,914,031 (237)
Inequalities for the Minimum Eigenvalue of Doubly Strictly Diagonally Dominant M-Matrices
Let A be a doubly strictly diagonally dominant M-matrix. Inequalities on upper and lower bounds for the entries of the inverse of A are given. And some new inequalities on the lower bound for the minimal eigenvalue of A and the corresponding eigenvector ...
Ming Xu, Suhua Li, Chaoqian Li
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Frequency and power estimation of sinusoids using eigen-approach [PDF]
Frequency and power estimation of sinusoidal signals, has captured the attention of researchers due to its important applications. This paper involves a frequency and power estimation method of unidentified number of source sinusoidal signals using Eigen
Mismar M.J., Elissa F.B.
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On the Maximum and Minimum of Some Functionals for the Eigenvalue Problem of Sturm-Liouville Type
One considers the eigenvalues \(\lambda_ n= \lambda_ n(q)\) of the Sturm-Liouville equation \(y''+ (\lambda- q(x))y= 0\), with the boundary conditions \(y(-\ell)= y(\ell)=0\). Let \(E(h,H,M,\ell)\) be the set of potential functions \(q\) such that \(h\leq q(x)\leq H\), \(\int^ \ell_ \ell q(x)dx= M\). One determines the potential functions in \(E(h,H,M,\
Hua‐Huai Chern, Chengcai Shen
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Let A and B be nonsingular M-matrices. Several new bounds on the minimum eigenvalue for the Hadamard product of B and the inverse matrix of A are given. These bounds can improve considerably some previous results.MSC:15A42, 15B34.
Yaotang Li +3 more
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On the second minimum algebraic connectivity of the graphs whose complements are trees
For a graph the algebraic connectivity denoted by , is the second smallest eigenvalue of the Laplacian matrix of . In Jiang et al. (2015), proved a unique graph with first minimum algebraic connectivity among the graphs which belong to a class of graphs ...
M. Javaid, Masood Ur Rehman
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Improving the condition number of estimated covariance matrices
High dimensional error covariance matrices and their inverses are used to weight the contribution of observation and background information in data assimilation procedures.
Jemima M. Tabeart +4 more
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Lower bounds of the minimum eigenvalue for $M$-matrices
Some monotone increasing sequences of the lower bounds for the minimum eigenvalue of $M$-matrices are given. It is proved that these sequences are convergent and improve some existing results. Numerical examples show that these sequences are more accurate than some existing results and could reach the true value of the minimum eigenvalue in some cases.
Zhao, Jianxing, Sang, Caili
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In this paper, we determine the unique graph whose least signless Laplacian eigenvalue attains the minimum among all non-bipartite unicyclic graphs of order n with maximum degree Δ and among all non-bipartite connected graphs of order n with maximum ...
Shu-Guang Guo, Rong Zhang
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The minimum number of multiplicity 1 eigenvalues among real symmetric matrices whose graph is a nonlinear tree [PDF]
Wenxuan Ding, Charles R. Johnson
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Bound on the Minimum Eigenvalue of -Matrices Involving Hadamard Products
We present a new lower bound on the minimum eigenvalue of -matrices involving Hadamard products , and we show that our lower bound is larger than the lower bound . Three examples verify our result.
K. Du, Guiding Gu, Guo Liu
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