Semnan University

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20052009

most citedThe Jacobi Polynomials QCD analysis for the polarized structure function

38 citations

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Showing 2008Show all

5 papers · 1 filter

math.FA2008★ 9 cited

On approximate n-ring homomorphisms and n-ring derivations

M. Eshaghi Gordji

Let $A, B$ be two rings and let $X$ be an $A -$ module. An additive map $h : A \to B$ is called n-ring homomorphism if $h (Π_{i = 1}^{n} a_{i}) = Π_{i = 1}^{n} h (a_{i}),$ for all $a_1,a_2, ...,a_n \in…

math.FA2008

Nearly generalized Jordan derivations

M. Eshaghi Gordji, N. Ghobadipour

Let $A$ be an algebra and let $X$ be an $A$ -bimodule. A $C -$ linear mapping $d : A \to X$ is called a generalized Jordan derivation if there exists a Jordan derivation (in the us…

math.FA2008★ 1 cited

n-Jordan homomorphisms

M. Eshaghi Gordji

Let $n \in N,$ and let $A, B$ be two rings. An additive map $h : A \to B$ is called n-Jordan homomorphism if $h (a^{n}) = (h (a))^{n}$ for all $a \in A$ . Every Jordan homomorphism is an…

math.FA2008

Solution and stability of generalized mixed type cubic, quadratic and additive functional equation in quasi-Banach spaces

M. Eshaghi Gordji, H. Khodaei

In this paper, we achieve the general solution and the generalized Hyers-Ulam-Rassias stability of the following functional equation $$f(x+ky)+f(x-ky)=k^2f(x+y)+k^2f(x-y)+2(1-k^2)f…

hep-ph2008★ 33 cited

NNLO QCD contributions to the flavor non-singlet sector of $F_{2} (x, Q^{2})$

Ali N. Khorramian, S. Atashbar Tehrani

We present the results of our QCD analysis for nonsinglet unpolarized quark distributions and structure function $F_{2} (x, Q^{2})$ . New parameterizations are derived for the nonsinglet…

On approximate n-ring homomorphisms and n-ring derivations

Nearly generalized Jordan derivations

n-Jordan homomorphisms

Solution and stability of generalized mixed type cubic, quadratic and additive functional equation in quasi-Banach spaces

NNLO QCD contributions to the flavor non-singlet sector of F2​(x,Q2)

NNLO QCD contributions to the flavor non-singlet sector of $F_{2} (x, Q^{2})$