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20162026
most citedFurther Subadditive Matrix Inequalities

5 citations · 5 across the 11 of their papers we have counts for

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13 papers · 1 filter

math.FA2026

Integral Representations and Sharp Numerical Radius Inequalities for Hilbert Space Operators

Wasim Audeh, Fuad Kittaneh, Hamid Reza Moradi

We study the numerical radius \(ω(T)\) of a bounded linear operator \(T\) on a complex Hilbert space. Write \(T=A+iB\), where \(A\) and \(B\) are the real and imaginary parts of \(…

math.FA2026

The -Cartesian Numerical Radii of Hilbert Space Operators

Wasim Audeh, Fuad Kittaneh, Hamid Reza Moradi +1

Let be a complex Hilbert space, and let be the Cartesian decomposition of , where and . We introduce the $L^…

math.FA2026

A new collection of tuple operator inequalities

Zameddin I. Ismailov, Pembe Ipek Al, Hamid Reza Moradi +1

In this paper, we present several new bounds for the norm and numerical radius of sums of Hilbert space operators. The obtained bounds form a new collection that enriches our under…

math.FA2026

Integral Numerical Radius and Operator Matrix Bounds

Shiva Sheybani, Hamid Reza Moradi, Mohammad Sababheh

We establish new integral inequalities for the numerical radius and the operator norm of bounded linear operators on Hilbert spaces. Our results refine classical triangle-type and…

math.FA2026

More inner product bounds with applications

Mohammad Sababheh, Hamid Reza Moradi

The main goal of this paper is to present new bounds for certain inner products in Hilbert spaces, with applications to the numerical radius and the operator norm. The obtained res…

math.FA2024

Some inequalities for adjointable operators on Hilbert -modules

Mohammad Sababheh, Hamid Reza Moradi, Qingxiang Xu +1

The main purpose of this paper is, in the general setting of the adjointable operators on Hilbert -modules, to develop two new tools that can be applied to deal with the posit…

math.FA2024

On a binary operation for positive operators

Shigeru Furuichi, Hamid Reza Moradi, Cristian Conde +1

M. Lin defined a binary operation for two positive semi-definite matrices in studying certain determinantal inequalities that arise from diffusion tensor imaging. This operation en…

math.FA2023

Numerical Radius Bounds via the Euclidean Operator Radius and Norm

Mohammad Sababheh, Hamid Reza Moradi

In this paper, we begin by showing a new generalization of the celebrated Cauchy-Schwarz inequality for the inner product. Then, this generalization is used to present some bounds…

math.FA2020★ 5 cited

Further Subadditive Matrix Inequalities

I. H. Gumus, H. R. Moradi, M. Sababheh

Matrix inequalities that extend certain scalar ones have been at the center of numerous researchers' attention. In this article, we explore the celebrated subadditive inequality fo…

math.FA2017

New inequalities for operator concave functions involving positive linear maps

S. Sheybani, M. E. Omidvar, H. R. Moradi

The purpose of this paper is to present some general inequalities for operator concave functions which include some known inequalities as a particular case. Among other things, we…

math.FA2017

New Inequalities of the Kantorovich Type With Two Negative Parameters

S. Furuichi, H. R. Moradi

We show the following result: Let be two strictly positive operators such that and $m{\mathbf{1}_{\mathcal{H}}}\le B\le M{\ma…

math.FA2017

On the Operator Jensen-Mercer Inequality

H. R. Moradi, S. Furuichi, M. Sababheh

Mercer inequality for convex functions is a variant of Jensen's inequality, with an operator version that is still valid without operator convexity. This paper is two folded. First…

math.FA2016

Jensen operator inequality for strongly convex functions

H. R. Moradi, R. Naseri

We give a Jensen operator inequality for strongly convex functions. As a corollary, we improve operator Holder-McCarthy inequality under suitable conditions.