summary:a recurrence relation for computing the $L_p$-norms of an Hermitian matrix is derived and an expression giving approximately the number of eigenvalues which in absolute value are equal to the spectral radius is determined. Using the $L_p$-norms for the approximation of the spectral radius of an Hermitian matrix an a priori and a posteriori bounds for the error are obtained. Some properties of the a posteriori bound are discussed
This paper proposes lower bounds on a quantity called Lp-norm joint spectral radius, or in short, p-...
AbstractIf a matrix A of unit norm on n-dimensional Hilbert space has eigenvalues close to zero, the...
... this paper bound the distance of the spectrum of M from the spectrum of A in terms of appropriat...
summary:a recurrence relation for computing the $L_p$-norms of an Hermitian matrix is derived and an...
summary:A recurrence relation for the computation of the $L_p$-norms of an Hermitian Fredholm integr...
Caption title.Includes bibliographical references (p. 9-11).Supported by the ARO. DAAL-03-92-G-0115J...
AbstractWe start by proving a lower bound for the lp operator norm of a submatrix with sufficiently ...
The joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth rate th...
AbstractThe joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth...
AbstractWe show that the norm of the powers of a matrix with unit spectral radius which is not of bo...
summary:Let $B$ be a non-negative irreducible $n\times n$ cyclic matrix of index 2, let $I$ be the u...
AbstractAn iterative method is described which rapidly computes the norm of a nonnegative matrix A, ...
AbstractTo estimate the truncation error of a matrix power series we need information about the magn...
The joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth rate th...
AbstractKahan's results on the perturbation of the eigenvalues of a hermitian matrix A affected by a...
This paper proposes lower bounds on a quantity called Lp-norm joint spectral radius, or in short, p-...
AbstractIf a matrix A of unit norm on n-dimensional Hilbert space has eigenvalues close to zero, the...
... this paper bound the distance of the spectrum of M from the spectrum of A in terms of appropriat...
summary:a recurrence relation for computing the $L_p$-norms of an Hermitian matrix is derived and an...
summary:A recurrence relation for the computation of the $L_p$-norms of an Hermitian Fredholm integr...
Caption title.Includes bibliographical references (p. 9-11).Supported by the ARO. DAAL-03-92-G-0115J...
AbstractWe start by proving a lower bound for the lp operator norm of a submatrix with sufficiently ...
The joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth rate th...
AbstractThe joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth...
AbstractWe show that the norm of the powers of a matrix with unit spectral radius which is not of bo...
summary:Let $B$ be a non-negative irreducible $n\times n$ cyclic matrix of index 2, let $I$ be the u...
AbstractAn iterative method is described which rapidly computes the norm of a nonnegative matrix A, ...
AbstractTo estimate the truncation error of a matrix power series we need information about the magn...
The joint spectral radius of a set of matrices is a measure of the maximal asymptotic growth rate th...
AbstractKahan's results on the perturbation of the eigenvalues of a hermitian matrix A affected by a...
This paper proposes lower bounds on a quantity called Lp-norm joint spectral radius, or in short, p-...
AbstractIf a matrix A of unit norm on n-dimensional Hilbert space has eigenvalues close to zero, the...
... this paper bound the distance of the spectrum of M from the spectrum of A in terms of appropriat...