مرور Volume 4, Issue 2 بر اساس تاریخ انتشار

  • Some notes on the characterization of two dimensional skew cyclic codes 

    Sepasdar, Zahra (University of Guilan, 2016-12-01)
    ‎‎A natural generalization of two dimensional cyclic code ($T{TDC}$) is two dimensional skew cyclic code‎. ‎It is well-known that there is a correspondence between two dimensional skew cyclic codes and left ideals of the ...

  • The universal $mathcal{AIR}$- compactification of a semigroup 

    Sahleh, Abbas؛ Najarpisheh, Leila (University of Guilan, 2016-12-01)
    In this paper we establish a characterization of abelian compact Hausdorff semigroups with unique idempotent and ideal retraction property. We also introduce a function algebra on a semitopological semigroup whose associated ...

  • On two generalizations of semi-projective modules: SGQ-projective and $pi$-semi-projective 

    Amouzegar, Tayyebeh (University of Guilan, 2016-12-01)
    Let $R$ be a ring and $M$ a right $R$-module with $S=End_R(M)$. A module $M$ is called semi-projective if for any epimorphism $f:Mrightarrow N$, where $N$ is a submodule of $M$, and for any homomorphism $g: Mrightarrow N$, ...

  • 2-D skew constacyclic codes over R[x, y; ρ, θ] 

    Mostafanasab, Hojjat (University of Guilan, 2016-12-01)
    For a finite field $mathbb{F}_q$, the bivariate skew polynomial ring $mathbb{F}_q[x,y;rho,theta]$ has been used to study codes cite{XH}. In this paper, we give some characterizations of the ring $R[x,y;rho,theta]$, where ...

  • Weakly irreducible ideals 

    Samiei, Mahdi؛ Fazaeli Moghimi, H. (University of Guilan, 2016-12-01)
    Let $R$ be a commutative ring. The purpose of this article is to introduce a new class of ideals of R called weakly irreducible ideals. This class could be a generalization of the families quasi-primary ideals and strongly ...

  • I-prime ideals 

    Akray, Ismael (University of Guilan, 2016-12-01)
    In this paper, we introduce a new generalization of weakly prime ideals called $I$-prime. Suppose $R$ is a commutative ring with identity and $I$ a fixed ideal of $R$. A proper ideal $P$ of $R$ is $I$-prime if for $a, b ...