Volume 10, Issue 1 (4-2015)                   IJMSI 2015, 10(1): 103-119 | Back to browse issues page

DOI: 10.7508/ijmsi.2015.01.008

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A $Gamma$-so-ring is a structure possessing a natural partial ordering, an infinitary partial addition and a ternary multiplication, subject to a set of axioms. The partial functions under disjoint-domain sums and functional composition is a $Gamma$-so-ring. In this paper we introduce the notions of subdirect product and $(phi,rho)$-product of $Gamma$-so-rings and study $(phi,rho)$-representation of $Gamma$-so-rings.
Type of Study: Research paper | Subject: General