Publication date
February 1983
DOI Publisher
Elsevier BV ISSN
0024-3795 Citation count (estimate)
2Abstract
AbstractSome results of Ostrowski in [5] are generalized to the case of monotonic norms
AbstractSome results of Ostrowski in [5] are generalized to the case of monotonic norms
AbstractLet K be the field of real or complex numbers. A characterization of *orthant-monotonicity o...
AbstractLet α1(C) ≥ … ≥ αn(C) denote the singular values of a matrix C ε Cn×m, and let 1 ≤ i1 < … < ...
In this note, a further extension of Ostrowski's Theorem, concerning mainly complex square irreducib...
AbstractSome results of Ostrowski in [5] are generalized to the case of monotonic norms
AbstractWe complete the results of an earlier paper by Sodupe, where interlacing properties for gene...
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 ...
AbstractWe survey various generalizations of matrix monotonicity. Of much interest to us are relatio...
AbstractThe main theorem of this paper, which generalizes the Ostrowski–Brauer theorem and its previ...
AbstractFor a complex matrix A, there are many inequalities related to its eigenvalues, diagonal ele...
AbstractThe relationships between several conditions generalizing matrix monotonicity are studied
AbstractWe obtain a majorization inequality which relates the singular values of a complex square ma...
AbstractLet A1,…,Ak be n×n matrices. We studied inequalities and equalities involving eigenvalues, d...
AbstractAn upper bound and a lower bound for each singular value of a matrix with nonnegative eigenv...
AbstractA new criterion for the nonsingularity of an n×n complex matrix is presented. Based on the c...
AbstractIn this paper an extension of Ostrowski’s Theorem for complex square irreducible matrices is...
AbstractLet K be the field of real or complex numbers. A characterization of *orthant-monotonicity o...
AbstractLet α1(C) ≥ … ≥ αn(C) denote the singular values of a matrix C ε Cn×m, and let 1 ≤ i1 < … < ...
In this note, a further extension of Ostrowski's Theorem, concerning mainly complex square irreducib...
AbstractSome results of Ostrowski in [5] are generalized to the case of monotonic norms
AbstractWe complete the results of an earlier paper by Sodupe, where interlacing properties for gene...
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 ...
AbstractWe survey various generalizations of matrix monotonicity. Of much interest to us are relatio...
AbstractThe main theorem of this paper, which generalizes the Ostrowski–Brauer theorem and its previ...
AbstractFor a complex matrix A, there are many inequalities related to its eigenvalues, diagonal ele...
AbstractThe relationships between several conditions generalizing matrix monotonicity are studied
AbstractWe obtain a majorization inequality which relates the singular values of a complex square ma...
AbstractLet A1,…,Ak be n×n matrices. We studied inequalities and equalities involving eigenvalues, d...
AbstractAn upper bound and a lower bound for each singular value of a matrix with nonnegative eigenv...
AbstractA new criterion for the nonsingularity of an n×n complex matrix is presented. Based on the c...
AbstractIn this paper an extension of Ostrowski’s Theorem for complex square irreducible matrices is...
AbstractLet K be the field of real or complex numbers. A characterization of *orthant-monotonicity o...
AbstractLet α1(C) ≥ … ≥ αn(C) denote the singular values of a matrix C ε Cn×m, and let 1 ≤ i1 < … < ...
In this note, a further extension of Ostrowski's Theorem, concerning mainly complex square irreducib...
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