AbstractIt is well known that a matrix is of monotone kind if and only if it has a regular inverse, all of whose entries are nonnegative. Motivated by a variety of practical and theoretical problems, in the last 15 years several generalizations of that notion have appeared in the literature. In this paper some generalizations of matrix monotonicity are investigated and practical characterizations are given
AbstractIt is shown that the inverse of a Toeplitz matrix has only nonnegative minors if the zeros o...
AbstractIn this paper the relationship between weak r-monotonicity and {1}-monotonicity is discussed...
This work presents the study of some properties of nonnegative matrices, spectral and structural pro...
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...
AbstractA square matrix A is said to have property n if there exists a nonnegative power of A. In th...
AbstractFollowing Berman and Plemmons [5], Werner [17], Poole and Barker [13], and others, we invest...
AbstractThe relationships between several conditions generalizing matrix monotonicity are studied
AbstractWe survey various generalizations of matrix monotonicity. Of much interest to us are relatio...
AbstractThis short note presents a sufficient condition under which a question raised by Peris and S...
AbstractLet A and B be Hermitian matrices. We say that A⩾B if A−B is nonnegative definite. A functio...
AbstractThe concepts of matrix monotonicity, generalized inverse-positivity and splittings are inves...
This paper extends a result obtained by Wigner and von Neumann. We prove that a non-constant real-va...
This paper extends a result obtained by Wigner and von Neumann. We prove that a non-constant real-va...
AbstractLet K be a cone in Rn, K∗ the polar cone. A n × n-matrix A is called quasimonotone with resp...
AbstractIt is shown that the inverse of a Toeplitz matrix has only nonnegative minors if the zeros o...
AbstractIn this paper the relationship between weak r-monotonicity and {1}-monotonicity is discussed...
This work presents the study of some properties of nonnegative matrices, spectral and structural pro...
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...
AbstractA square matrix A is said to have property n if there exists a nonnegative power of A. In th...
AbstractFollowing Berman and Plemmons [5], Werner [17], Poole and Barker [13], and others, we invest...
AbstractThe relationships between several conditions generalizing matrix monotonicity are studied
AbstractWe survey various generalizations of matrix monotonicity. Of much interest to us are relatio...
AbstractThis short note presents a sufficient condition under which a question raised by Peris and S...
AbstractLet A and B be Hermitian matrices. We say that A⩾B if A−B is nonnegative definite. A functio...
AbstractThe concepts of matrix monotonicity, generalized inverse-positivity and splittings are inves...
This paper extends a result obtained by Wigner and von Neumann. We prove that a non-constant real-va...
This paper extends a result obtained by Wigner and von Neumann. We prove that a non-constant real-va...
AbstractLet K be a cone in Rn, K∗ the polar cone. A n × n-matrix A is called quasimonotone with resp...
AbstractIt is shown that the inverse of a Toeplitz matrix has only nonnegative minors if the zeros o...
AbstractIn this paper the relationship between weak r-monotonicity and {1}-monotonicity is discussed...
This work presents the study of some properties of nonnegative matrices, spectral and structural pro...