AbstractThis paper is concerned with necessary and sufficient conditions for the nonnegativity of Moore–Penrose inverses of Gram operators between real Hilbert spaces. These conditions include statements on acuteness (or obtuseness) of certain closed convex cones. The main result generalizes a well known result for inverses in the finite dimensional case over the nonnegative orthant to Moore–Penrose inverses in (possibly) infinite dimensional Hilbert spaces over any general closed convex cone
Abstract This note is a sequel to an earlier study (Nordström [7]) on convexity properties of the in...
AbstractThe problems of perturbation and expression for the generalized inverses of closed linear op...
AbstractSuppose M is a real square matrix such that off-diagonal elements of M are nonpositive and a...
In this article, necessary and sufficient conditions for the cone nonnegativity of Moore–Penrose inv...
AbstractWe study some properties of Gram matrices with nonnegative inverse which lead to the constru...
AbstractConvexity properties of the inverse of positive definite matrices and the Moore–Penrose inve...
AbstractAn essential part of Cegielski’s [Obtuse cones and Gram matrices with non-negative inverse, ...
AbstractWe study some properties of Gram matrices with nonnegative inverse which lead to the constru...
AbstractPositive operators on certain polyhedral cones with the property that the group inverse of t...
AbstractLet A be a nonnegative m × n matrix, and let b be a nonnegative vector of dimension m. Also,...
AbstractAn essential part of Cegielski’s [Obtuse cones and Gram matrices with non-negative inverse, ...
AbstractWe study the nonnegativity of the Moore-Penrose inverse of the powers as well as the product...
AbstractNonnegative matrices which are equal to their Moore-Penrose generalized inverse are characte...
A result of Tam says that if a nonnegative matrix A has a nonnegative generalized inverse X (that is...
AbstractFor A,B∈Rm×n, let J=[A,B] be the set of all matrices C such that A≤C≤B, where the order is c...
Abstract This note is a sequel to an earlier study (Nordström [7]) on convexity properties of the in...
AbstractThe problems of perturbation and expression for the generalized inverses of closed linear op...
AbstractSuppose M is a real square matrix such that off-diagonal elements of M are nonpositive and a...
In this article, necessary and sufficient conditions for the cone nonnegativity of Moore–Penrose inv...
AbstractWe study some properties of Gram matrices with nonnegative inverse which lead to the constru...
AbstractConvexity properties of the inverse of positive definite matrices and the Moore–Penrose inve...
AbstractAn essential part of Cegielski’s [Obtuse cones and Gram matrices with non-negative inverse, ...
AbstractWe study some properties of Gram matrices with nonnegative inverse which lead to the constru...
AbstractPositive operators on certain polyhedral cones with the property that the group inverse of t...
AbstractLet A be a nonnegative m × n matrix, and let b be a nonnegative vector of dimension m. Also,...
AbstractAn essential part of Cegielski’s [Obtuse cones and Gram matrices with non-negative inverse, ...
AbstractWe study the nonnegativity of the Moore-Penrose inverse of the powers as well as the product...
AbstractNonnegative matrices which are equal to their Moore-Penrose generalized inverse are characte...
A result of Tam says that if a nonnegative matrix A has a nonnegative generalized inverse X (that is...
AbstractFor A,B∈Rm×n, let J=[A,B] be the set of all matrices C such that A≤C≤B, where the order is c...
Abstract This note is a sequel to an earlier study (Nordström [7]) on convexity properties of the in...
AbstractThe problems of perturbation and expression for the generalized inverses of closed linear op...
AbstractSuppose M is a real square matrix such that off-diagonal elements of M are nonpositive and a...