AbstractFollowing Berman and Plemmons [5], Werner [17], Poole and Barker [13], and others, we investigate some generalizations of matrix monotonicity and consider their relation to MP matrices. We prove some observations on almost monotone, MP, and group monotone matrices. However, of much interest to us is the problem whether a symmetric positive semidefinite matrix is MP if and only if it is monotone on its range. To consider this question we obtain several results on the structure of range monotone matrices
AbstractWe provide some characterizations of weak-monotone matrices by using positive splittings. We...
AbstractLet p be a norm on Kn, where K = R or K = C. If S ϵ Kn,n is a nonsingular matrix, let ps be ...
An attractive candidate for the geometric mean of m positive definite matrices A1, . . . , Am is the...
AbstractFollowing Berman and Plemmons [5], Werner [17], Poole and Barker [13], and others, we invest...
AbstractWe survey various generalizations of matrix monotonicity. Of much interest to us are relatio...
AbstractThe authors revisit the notion of a row monotone matrix and obtain new results that establis...
AbstractIt is well known that a matrix is of monotone kind if and only if it has a regular inverse, ...
AbstractWe survey various generalizations of matrix monotonicity. Of much interest to us are relatio...
AbstractThe relationships between several conditions generalizing matrix monotonicity are studied
AbstractA real matrix A is called S-monotone if S is a complementary subspace of N(A) and if Ax⩾0, x...
SIGLETIB Hannover: RO 3009(135) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Inform...
SIGLEAvailable from Bibliothek des Instituts fuer Weltwirtschaft, ZBW, Duesternbrook Weg 120, D-2410...
AbstractThe class of real matrices which are both monotone (inverse positive) and positive stable is...
AbstractWe prove some matrix monotonicity and matrix convexity properties for functions derived from...
Let $f : (a,b) → \mathbb{R}.$ The function f is said to be matrix monotone if $A \leq B$ implies $f(...
AbstractWe provide some characterizations of weak-monotone matrices by using positive splittings. We...
AbstractLet p be a norm on Kn, where K = R or K = C. If S ϵ Kn,n is a nonsingular matrix, let ps be ...
An attractive candidate for the geometric mean of m positive definite matrices A1, . . . , Am is the...
AbstractFollowing Berman and Plemmons [5], Werner [17], Poole and Barker [13], and others, we invest...
AbstractWe survey various generalizations of matrix monotonicity. Of much interest to us are relatio...
AbstractThe authors revisit the notion of a row monotone matrix and obtain new results that establis...
AbstractIt is well known that a matrix is of monotone kind if and only if it has a regular inverse, ...
AbstractWe survey various generalizations of matrix monotonicity. Of much interest to us are relatio...
AbstractThe relationships between several conditions generalizing matrix monotonicity are studied
AbstractA real matrix A is called S-monotone if S is a complementary subspace of N(A) and if Ax⩾0, x...
SIGLETIB Hannover: RO 3009(135) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Inform...
SIGLEAvailable from Bibliothek des Instituts fuer Weltwirtschaft, ZBW, Duesternbrook Weg 120, D-2410...
AbstractThe class of real matrices which are both monotone (inverse positive) and positive stable is...
AbstractWe prove some matrix monotonicity and matrix convexity properties for functions derived from...
Let $f : (a,b) → \mathbb{R}.$ The function f is said to be matrix monotone if $A \leq B$ implies $f(...
AbstractWe provide some characterizations of weak-monotone matrices by using positive splittings. We...
AbstractLet p be a norm on Kn, where K = R or K = C. If S ϵ Kn,n is a nonsingular matrix, let ps be ...
An attractive candidate for the geometric mean of m positive definite matrices A1, . . . , Am is the...