AbstractWe study various aspects of how certain positivity assumptions on complex matrix semigroups affect their structure. Our main result is that every irreducible group of complex matrices with nonnegative diagonal entries is simultaneously similar to a group of weighted permutations. We also consider the corresponding question for semigroups and discuss the effect of the assumption that a fixed linear functional has nonnegative values when restricted to a given semigroup
© 2015, Springer Science+Business Media New York. Generalizations of the Protasov–Voynov theorem on ...
© 2015, Springer Science+Business Media New York. Generalizations of the Protasov–Voynov theorem on ...
AbstractThe main result of this paper is that every divisible matrix group with elements having posi...
AbstractIf S is an irreducible semigroup of complex matrices and if every member of S has nonnegativ...
The matrix semigroup membership problem asks, given square matrices $M,M_1,\ldots,M_k$ of the same d...
AbstractLet S be a multiplicative semigroup of matrices with nonnegative entries. Assume that the di...
on the occasion of his sixtieth birthday. The purpose of this paper is to give a systematic treatmen...
AbstractFor an arbitrary irreducible set of nonnegative d×d-matrices, we consider the following prob...
© 2017 Springer Science+Business Media, LLC The class of locally strongly primitive semigroups of no...
AbstractUnlike factorization theory of commutative semigroups which are well-studied, very little li...
AbstractThis paper investigates the structure of the H-classes in the semigroup Nn of nonnegative ma...
AbstractCharacterizations are given for automorphisms of semigroups of nonnegative matrices includin...
The computation of divergence is studied. Covariance matrices to be analyzed admit a common diagonal...
AbstractLet S be a commutative Cancellative semigroup. Under what condition on S is S nontrivially h...
AbstractGiven that B,C2,…,Ck are positive semidefinite (PSD) n-by-n real matrices and B is entrywise...
© 2015, Springer Science+Business Media New York. Generalizations of the Protasov–Voynov theorem on ...
© 2015, Springer Science+Business Media New York. Generalizations of the Protasov–Voynov theorem on ...
AbstractThe main result of this paper is that every divisible matrix group with elements having posi...
AbstractIf S is an irreducible semigroup of complex matrices and if every member of S has nonnegativ...
The matrix semigroup membership problem asks, given square matrices $M,M_1,\ldots,M_k$ of the same d...
AbstractLet S be a multiplicative semigroup of matrices with nonnegative entries. Assume that the di...
on the occasion of his sixtieth birthday. The purpose of this paper is to give a systematic treatmen...
AbstractFor an arbitrary irreducible set of nonnegative d×d-matrices, we consider the following prob...
© 2017 Springer Science+Business Media, LLC The class of locally strongly primitive semigroups of no...
AbstractUnlike factorization theory of commutative semigroups which are well-studied, very little li...
AbstractThis paper investigates the structure of the H-classes in the semigroup Nn of nonnegative ma...
AbstractCharacterizations are given for automorphisms of semigroups of nonnegative matrices includin...
The computation of divergence is studied. Covariance matrices to be analyzed admit a common diagonal...
AbstractLet S be a commutative Cancellative semigroup. Under what condition on S is S nontrivially h...
AbstractGiven that B,C2,…,Ck are positive semidefinite (PSD) n-by-n real matrices and B is entrywise...
© 2015, Springer Science+Business Media New York. Generalizations of the Protasov–Voynov theorem on ...
© 2015, Springer Science+Business Media New York. Generalizations of the Protasov–Voynov theorem on ...
AbstractThe main result of this paper is that every divisible matrix group with elements having posi...