AbstractUpper and lower bounds for the ratio between the spectral radius of a product of nonnegative matrices and the product of their spectral radii have been given by Johnson and Bru. We study the case of equality of the upper bound for a block cocyclic pair of nonnegative matrices
AbstractHaynsworth and Hoffman proved in 1969 that the spectral radius of a symmetric copositive mat...
AbstractLet A ϵ Mn. In terms of Perron roots and Perron vectors of two positive (or irreducible nonn...
AbstractThe extension of the Perron-Frobenius theory to real matrices without sign restriction uses ...
AbstractUpper and lower bounds for the ratio between the spectral radius of a product of nonnegative...
AbstractFor nonnegative n-by-n matrices Al,…,Ak with Perron eigenvectors xl,…,Ak, respectively, we g...
AbstractIt is well known that the Perron root r(A) of a nonnegative matrix A lies between the smalle...
AbstractWe present a sequence of progressively better upper bounds for the Perron root of a nonnegat...
AbstractFor an arbitrary asymmetric nonnegative n × n matrix A we identify a pair of symmetric matri...
AbstractIf A,B are irreducible, nonnegative n×n matrices with a common right eigenvector and a commo...
AbstractLet A be an irreducible nonnegative matrix and λ(A) be the Perron root (spectral radius) of ...
AbstractIt is well known that for a nonnegative matrix A, the smallest row sum R′(A) and the largest...
AbstractWe obtain a decreasing sequence of upper bounds for the Perron root of a nonnegative matrix....
AbstractSpectral bounds are obtained for a type of Z-matrix using Perron-Frobenius theory on the inv...
Given a finite set {Ax}x∈X of nonnegative matrices, we derive joint upper and lower bounds for the r...
AbstractAn ML-matrix is a matrix where all off-diagonal elements are nonnegative. A simple inequalit...
AbstractHaynsworth and Hoffman proved in 1969 that the spectral radius of a symmetric copositive mat...
AbstractLet A ϵ Mn. In terms of Perron roots and Perron vectors of two positive (or irreducible nonn...
AbstractThe extension of the Perron-Frobenius theory to real matrices without sign restriction uses ...
AbstractUpper and lower bounds for the ratio between the spectral radius of a product of nonnegative...
AbstractFor nonnegative n-by-n matrices Al,…,Ak with Perron eigenvectors xl,…,Ak, respectively, we g...
AbstractIt is well known that the Perron root r(A) of a nonnegative matrix A lies between the smalle...
AbstractWe present a sequence of progressively better upper bounds for the Perron root of a nonnegat...
AbstractFor an arbitrary asymmetric nonnegative n × n matrix A we identify a pair of symmetric matri...
AbstractIf A,B are irreducible, nonnegative n×n matrices with a common right eigenvector and a commo...
AbstractLet A be an irreducible nonnegative matrix and λ(A) be the Perron root (spectral radius) of ...
AbstractIt is well known that for a nonnegative matrix A, the smallest row sum R′(A) and the largest...
AbstractWe obtain a decreasing sequence of upper bounds for the Perron root of a nonnegative matrix....
AbstractSpectral bounds are obtained for a type of Z-matrix using Perron-Frobenius theory on the inv...
Given a finite set {Ax}x∈X of nonnegative matrices, we derive joint upper and lower bounds for the r...
AbstractAn ML-matrix is a matrix where all off-diagonal elements are nonnegative. A simple inequalit...
AbstractHaynsworth and Hoffman proved in 1969 that the spectral radius of a symmetric copositive mat...
AbstractLet A ϵ Mn. In terms of Perron roots and Perron vectors of two positive (or irreducible nonn...
AbstractThe extension of the Perron-Frobenius theory to real matrices without sign restriction uses ...