activity
20192021
collaborators

10 papers

math.FA2021

Some Operator Inequalities via Convexity

Hamid Reza Moradi, Shigeru Furuichi, Mohammad Sababheh

In this article, we employ a standard convex argument to obtain new and refined inequalities related to the matrix mean of two accretive matrices, the numerical radius and the Tsal…

math.FA2021

Weighted Inequalities For The Numerical Radius

Shiva Sheybani, Mohammed Sababheh, Hamid Reza Moradi

In this article, we obtain several new weighted bounds for the numerical radius of a Hilbert space operator. The significance of the obtained results is the way they generalize man…

math.FA2020

Radical Convex Functions

Mohammad Sababheh, Hamid Reza Moradi

In this article, we further explore convex functions by revealing new bounds, resulting from stronger convexity behavior. In particular, we define the so called radical convex func…

math.FA2020

Numerical radii of accretive matrices

Yassine Bedrani, Fuad Kittaneh, Mohammed Sababheh

The numerical radius of a matrix is a scalar quantity that has many applications in the study of matrix analysis. Due to the difficulty in computing the numerical radius, inequalit…

math.FA2020

On the weighted Geometric mean of accretive matrices

Yassine Bedrani, Fuad Kittaneh, Mohammed Sababheh

In this paper, we discuss new inequalities for accretive matrices through non standard domains. In particular, we present several relations for and , when a…

math.FA2020

Ando-Hiai and Golden-Thomspon inequalities

M. Sababheh, H. R. Moradi

The original Ando-Hiai and Golden-Thompson inequalities present comparisons for the operator geometric mean when Our main target in this article is to s…