Results 71 to 80 of about 26,944 (191)
Preconditioned Lanczos Methods for the Minimum Eigenvalue of a Symmetric Positive Definite Toeplitz Matrix [PDF]
In this paper, we apply the preconditioned Lanczos (PL) method to compute the minimum eigenvalue of a symmetric positive definite Toeplitz matrix. The sine transform-based preconditioner is used to speed up the convergence rate of the PL method.
Michael K. Ng, Ng, KP
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Optimal decision threshold for eigenvalue-based spectrum sensing techniques
This paper investigates optimization of the sensing threshold that minimizes the total error rate (i.e., the sum of the probabilities of false alarm and missed detection) of eigenvalue-based spectrum sensing techniques for multiple-antenna cognitive ...
Yousif, Ebtihal H G +9 more
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In this paper we present a unified comparison of the performance of four detection techniques for centralized data-fusion cooperative spectrum sensing in cognitive radio networks under impulsive noise, namely, the eigenvalue-based generalized likelihood ...
Dayan A. Guimarães +2 more
doaj +1 more source
Some inequalities for the Fan product of M-tensors
In this paper, we investigate some inequalities for the Fan product of M-tensors. We propose exact characterizations of M-tensors and establish some inequalities on the minimum eigenvalue for the Fan product of two M-tensors.
Gang Wang, Yanan Wang, Yuan Zhang
doaj +1 more source
The Least Eigenvalue of the Graphs Whose Complements Are Connected and Have Pendent Paths
The adjacency matrix of a graph is a matrix which represents adjacent relation between the vertices of the graph. Its minimum eigenvalue is defined as the least eigenvalue of the graph.
Cao, J. +7 more
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Note on the product of the largest and the smallest eigenvalue of a graph
In this note, we use eigenvalue interlacing to derive an inequality between a graph’s maximum degree and its maximum and minimum adjacency eigenvalues. The equality case is fully characterized.
Abiad Aida +2 more
doaj +1 more source
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
openaire +2 more sources
: In this study, for the minimum eigenvalue 1()AAτ− of the Hadamard product 1AA− of an M-matrix A and its inverse1A− are considered. Some new lower bounds on 1()AAτ− for the Hadamard product of A and 1A− are derived.
Özel, Mustafa
core
On the eigenvalue-based spectrum sensing and secondary user throughput
In this paper, we study the tradeoff between sensing time and achievable throughput of the secondary user that employs robust eigenvalue-based spectrum sensing techniques in the presence of noise uncertainty.
Sellathurai, Mathini; id_orcid +4 more
core +1 more source

