Complete refinements of the Berezin number inequalities

Autor: Bakherad, M., Lashkaripour, R., Hajmohamadi, M., Yamanci, U.

In this paper, several refinements of the Berezin number inequalities are obtained. We generalize inequalities involving powers of the Berezin number for product of two operators acting on a reproducing kernel Hilbert space $\mathcal H=\mathcal H(\Om

Externí odkaz: http://arxiv.org/abs/2003.09826

Complementary and refined inequalities of Callebaut inequality for operators

Autor: Bakherad, M., Moslehian, M. S.

Publikováno v: Bakherad, Mojtaba; Moslehian, Mohammad Sal. Complementary and refined inequalities of Callebaut inequality for operators. Linear Multilinear Algebra 63 (2015), no. 8, 1678--1692

The Callebaut inequality says that \begin{align*} \sum_{ j=1}^n \left(A_j\sharp B_j\right)\leq \left(\sum_{ j=1}^n A_j \sigma B_j\right)\sharp\left(\sum_{ j=1}^n A_j \sigma^{\bot} B_j\right)\leq\left(\sum_{ j=1}^n A_j\right)\sharp \left(\sum_{ j=1}^n

Externí odkaz: http://arxiv.org/abs/1410.1114

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Noncommutative Chebyshev Inequality Involving the Hadamard Product.

Autor: Bakherad, M.¹ bakherad@member.ams.org, Dragomir, S. S.^2,3 sever.dragomir@vu.edu.au

Publikováno v: Azerbaijan Journal of Mathematics. Jan2019, Vol. 9 Issue 1, p46-58. 13p.

Indentation creep study of lead-free Sn–5%Sb solder alloy

Autor: Mahmudi, R., Geranmayeh, A.R., Bakherad, M., Allami, M.

Publikováno v: In Materials Science & Engineering A 2007 457(1):173-179