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20162020
most citedImprovements of some operator inequalities involving positive linear maps via the Kantorovich constant

4 citations · 8 across the 7 of their papers we have counts for

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6 papers · 1 filter

math.FA20172 cited

Some generalizations of the Aluthge transform of operators

Mojtaba Bakherad, Khalid Shebrawi

Let be the polar decomposition of . The Aluthge transform of the operator , denoted by , is defined as $\tilde{A} =|A|^{\frac{1}{2}} U |A|^{\frac{1}{2}…

math.FA20171 cited

Numerical radius inequalities involving commutators of operators

Mojtaba Bakherad, Fuad Kittaneh

We prove numerical radius inequalities involving commutators of operators and certain analytic functions. Among other inequalities, it is shown that if and are boun…

math.FA2017

Extensions of interpolation between the arithmetic-geometric mean inequality for matrices

Mojtaba Bakherad, Rahmatollah Lashkaripour, Monire Hajmohamadi

In this paper, we present some extensions of interpolation between the arithmetic-geometric means inequality. Among other inequalities, it is shown that if are $n\times n…

math.FA20171 cited

Some generalizations of numerical radius on off-diagonal part of operator matrices

Monire Hajmohamadi, Rahmatollah Lashkaripour, Mojtaba Bakherad

We generalize several inequalities involving powers of the numerical radius for off-diagonal part of operator matrices of the form $T=\left[\begin{array}{cc} 0&B, C&0 \e…

math.FA2017

Some extensions of the Young and Heinz inequalities for Matrices

Monire Hajmohamadi, Rahmatollah Lashkaripour, Mojtaba Bakherad

In this paper, we present some extensions of the Young and Heinz inequalities for the Hilbert-Schmidt norm as well as any unitarily invariant norm. Furthermore, we give some inequa…

math.FA2017

Some inequalities of matrix power and Karcher means for positive linear maps

Rahmatollah Lashkaripour, Monire Hajmohamadi, Mojtaba Bakherad

In this paper, we generalize some matrix inequalities involving matrix power and Karcher means of positive definite matrices. Among other inequalities, it is shown that if ${\mathb…