Let R be a ring with involution ′∗′ . An additive map x → x* of R into itself is called an involution if (i) (xy)*= y∗x∗ and (ii) (x∗)∗ = x holds for all x,y ∈ R. An additive mapping δ: R → R is called a derivation if δ(xy) = δ(x)y + xδ(y) for all x, y ∈ R. The purpose of this pa...
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Research Article10.9734/JAMCS/2017/36717
Let R be a ring with involution. In the present paper, we characterize biadditive mappings which satisfies some functional identities related to symmetric Jordan (θ,∅)*-biderivation of prime rings with involution. In particular, we prove that on a 2-torsion free prime ring with i...
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Research Article10.9734/BJMCS/2016/27293
Aim: The present paper investigates the effect on immune responses by a herbo-mineral formulation, Khamira Marwarid [KM], prescribed in the Indian subcontinent as a rejuvenator, especially to convalescing patients of typhoid fever, in murine model. Study Design: KM was administer...
Open access
Research Article10.9734/BJMMR/2014/10445