Using words of operators in tensor product, this talk will present an inequality for positive operators on Hilbert space. The proof of the main result is combinatorial. As applications of the operator inequality and by a multilinear approach, this talk will show some matrix inequalities concerning induced operators and generalized matrix functions (including determinants and permanents as special cases
The classical Bohr's inequality states that| z + w |2 ≤ p | z |2 + q | w |2 for all z, w ∈ C and all...
AbstractLet B(H) be the space of all bounded linear operators on a complex separable Hilbert space H...
A matrix inequality is obtained, in an elementary way, for the Schur product of two positive definit...
We present an inequality for tensor product of positive operators on Hilbert spaces by considering t...
We give conditions for when tensor products of positive maps between matrix algebras are positive ma...
Abstract We present a number of integral inequalities involving tensor products of continuous fields...
Abstract In this paper, we generalize some operator inequalities for positive linear maps due to Lin...
In this paper we establish a general form of the Hilbert inequality for positive invertible operator...
Copyright © 2019 by the Tusi Mathematical Research Group. We extend inequalities for operator monoto...
AbstractGiven bounded positive invertible operators A and B on a Hilbert space H, it is shown that t...
Abstract. The purpose of the present paper is to study tensor prod-ucts of operator systems. After g...
AbstractA matrix inequality is obtained, in an elementary way, for the Schur product of two positive...
AbstractThe purpose of the present paper is to lay the foundations for a systematic study of tensor ...
ABSTRACT. A number of inequalities are derived for power means and quasi-arithmetic means of bounded...
In this work, an operator superquadratic function (in the operator sense) for positive Hilbert space...
The classical Bohr's inequality states that| z + w |2 ≤ p | z |2 + q | w |2 for all z, w ∈ C and all...
AbstractLet B(H) be the space of all bounded linear operators on a complex separable Hilbert space H...
A matrix inequality is obtained, in an elementary way, for the Schur product of two positive definit...
We present an inequality for tensor product of positive operators on Hilbert spaces by considering t...
We give conditions for when tensor products of positive maps between matrix algebras are positive ma...
Abstract We present a number of integral inequalities involving tensor products of continuous fields...
Abstract In this paper, we generalize some operator inequalities for positive linear maps due to Lin...
In this paper we establish a general form of the Hilbert inequality for positive invertible operator...
Copyright © 2019 by the Tusi Mathematical Research Group. We extend inequalities for operator monoto...
AbstractGiven bounded positive invertible operators A and B on a Hilbert space H, it is shown that t...
Abstract. The purpose of the present paper is to study tensor prod-ucts of operator systems. After g...
AbstractA matrix inequality is obtained, in an elementary way, for the Schur product of two positive...
AbstractThe purpose of the present paper is to lay the foundations for a systematic study of tensor ...
ABSTRACT. A number of inequalities are derived for power means and quasi-arithmetic means of bounded...
In this work, an operator superquadratic function (in the operator sense) for positive Hilbert space...
The classical Bohr's inequality states that| z + w |2 ≤ p | z |2 + q | w |2 for all z, w ∈ C and all...
AbstractLet B(H) be the space of all bounded linear operators on a complex separable Hilbert space H...
A matrix inequality is obtained, in an elementary way, for the Schur product of two positive definit...