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Central extension of mappings on von Neumann algebras.

Mirzavaziri, M.; Moslehian, M.S. — 2009

General Mathematics

Ideally factored algebras.

Amyari, M.; Mirzavaziri, M. — 2008

Acta Mathematica Academiae Paedagogicae Nyí regyháziensis. New Series [electronic only]

Innerness of higher derivations.

Mirzavaziri, M.; Naranjani, K.; Niknam, A. — 2010

Banach Journal of Mathematical Analysis [electronic only]

Generalized induced norms

S. Hejazian; M. Mirzavaziri; Mohammad Sal Moslehian — 2007

Czechoslovak Mathematical Journal

Let $∥ \cdot ∥$ be a norm on the algebra $ℳ_{n}$ of all $n \times n$ matrices over $ℂ$ . An interesting problem in matrix theory is that “Are there two norms ${∥ \cdot ∥}_{1}$ and ${∥ \cdot ∥}_{2}$ on $ℂ^{n}$ such that $∥ A ∥ = max {∥ A x ∥_{2} ∥ x ∥_{1} = 1}$ for all $A \in ℳ_{n}$ ?” We will investigate this problem and its various aspects and will discuss some conditions under which ${∥ \cdot ∥}_{1} = {∥ \cdot ∥}_{2}$ .

Extremely Irregular Graphs

M. Tavakoli; F. Rahbarnia; M. Mirzavaziri; A. R. Ashrafi; I. Gutman — 2013

Kragujevac Journal of Mathematics

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