Volume 10 (2022-2023)
Volume 9 (2021-2022)
Volume 8 (2020-2021)
Volume 7 (2019-2020)
Volume 6 (2018-2019)
Volume 5 (2017-2018)
Volume 4 (2016-2017)
Volume 3 (2015-2016)
Volume 2 (2014-2015)
Volume 1 (2013-2014)

Facts & Figures

Number of Volumes

11

Number of Issues

21

Number of Articles

190

Number of Contributors

314

Article View

158,169

PDF Download

127,232

View Per Article

832.47

PDF Download Per Article

669.64

Number of Submissions

677

Rejected Submissions

378

Reject Rate

56

Accepted Submissions

218

Acceptance Rate

32

Number of Indexing Databases

12

Number of Reviewers

1269

Accept Date (Days)

254

 

The Journal of Algebraic Systems (JAS) is a Mathematical publication of the Shahrood University of Technology in English. that is founded in 2013. It publishes high-quality original research articles in all research areas that have a significant bearing on algebraic systems. Topics covered include:

Algebra, Linear Algebra and its applications, Combinatorics and Algebraic Combinatorics, Coding Theory, Cryptography, Algebraic Topology, Algebraic Geometry,  Banach Algebras.

JAS is an open access journal. There is no publication charge.  JAS publishes 2 issues in each year.

All type papers published by JAS are made freely and permanently accessible online immediately upon publication. JAS is an "Open access" publishing allows an immediate, world-wide, barrier-free, open access to the full text of research papers, which is in the best interests of the scientific community.

High visibility for maximum global exposure with open access publishing model rigorous peer review (blind peer-review) of research papers prompt faster publication.

JAS has no publication charges and no submission fees.

All corresponding authors of each manuscript should be download "COPYRIGHT RELEASE FORM" from above this page then complete and sign this form by all authors and submit this form with all mandatory files which mentioned in bellow. By signing this form, copyright transfer to JAS.

 

Submission of a manuscript implies that:

1) The work described has not been published before (except in the form of an abstract or as part of a published lecture, review, or thesis).

2) It is not under consideration for publication elsewhere.

3) Its publication has been approved by all coauthors, if any, as well as by the responsible authorities at the institute where the work has been carried out.

4) Authors agree to automatic transfer of the copyright to the publisher, if and when their manuscript is accepted for publication.

5) The manuscript will not be published elsewhere.

 

JAS respect all aspects of publication ethics of the Committee on Publication Ethics (COPE). COPE is a forum for editors and publishers of peer-reviewed journals to discuss all aspects of publication ethics. COPE provides advice to editors and publishers on all aspects of publication ethics and, in particular, how to handle cases of research and publication misconduct. COPE does not investigate individual cases but encourages editors to ensure that cases are investigated by the appropriate authorities (usually a research institution or employer).

The journal is accepted for inclusion by SCOPUS

Journal of Algebraic Systems (JAS) has been accepted for inclusion in Elsevier’s Scopus database since 2019. We encourage all authors to submit their high quality papers to this journal.

SCImago Journal & Country Rank

STRUCTURE OF ZERO-DIVISOR GRAPHS ASSOCIATED TO RING OF INTEGER MODULO n

Shariefuddin Pirzada; Aaqib Altaf; Saleem Khan

Volume 11, Issue 1 , September 2023, Pages 1-14

https://doi.org/10.22044/jas.2022.11719.1599

Abstract
  For a commutative ring $R$ with identity $1\neq 0$, let $Z^{*}(R)=Z(R)\setminus \lbrace 0\rbrace$ be the set of non-zero zero-divisors of $R$, where $Z(R)$ is the set of all zero-divisors of $R$. The zero-divisor graph of $R$, denoted by $\Gamma(R)$, is a simple graph whose vertex set is $Z^{*}(R)=Z(R)\setminus ...  Read More

THE STRUCTURE OF MODULE LIE DERIVATIONS ON TRIANGULAR BANACH ALGEBRAS

Mohammad Reza Miri; Ebrahim Nasrabadi; Ali Reza Ghorchizadeh

Volume 11, Issue 1 , September 2023, Pages 15-26

https://doi.org/10.22044/jas.2022.10734.1530

Abstract
  ‎In this paper‎, ‎we introduce the concept of module Lie derivation on Banach algebras and study module Lie derivations on unital triangular Banach algebras $ \mathcal{T}=\Mat{A}{M}{B}$ to its dual‎. ‎Indeed‎, ‎we prove that every module (linear) Lie derivation $ \delta‎: ...  Read More

TWO PROPERTIES OF COUSIN FUNCTORS

Alireza Vahidi; Faisal Hassani; Maryam Senshenas

Volume 11, Issue 1 , September 2023, Pages 27-36

https://doi.org/10.22044/jas.2022.11632.1592

Abstract
  ‎Let $R$ be a commutative Noetherian ring with non-zero identity and $\mathcal{F}$ a filtration of $\operatorname{Spec}(R)$‎. ‎We show that the Cousin functor with respect to $\mathcal{F}$‎, ‎$C_R(\mathcal{F},-):\mathcal{C}_{\mathcal{F}}(R)\longrightarrow\operatorname{Comp}(R)$‎, ...  Read More

ACENTRALIZERS OF GROUPS OF ORDER p3

Zahra Mozafar; Bijan Taeri

Volume 11, Issue 1 , September 2023, Pages 37-43

https://doi.org/10.22044/jas.2022.11069.1547

Abstract
  ‎Suppose that $G$ is a finite group. ‎The acentralizer $C_G(\alpha)$ of an automorphism $\alpha$ of $G$‎,‎is defined as the subgroup of fixed points of $\alpha$‎, ‎that is $C_G(\alpha)= \{g \in G \mid \alpha(g)=g\}$‎.‎In this paper we determine the acentralizers of groups ...  Read More

INTRINSIC IDEALS OF DISTRIBUTIVE LATTICES

SAMBASIVA RAO MUKKAMALA

Volume 11, Issue 1 , September 2023, Pages 45-64

https://doi.org/10.22044/jas.2022.11321.1565

Abstract
  The concepts of intrinsic ideals and inlets are introduced in a distributive lattice. Intrinsic ideals are also characterized with the help of inlets. Certain equivalent conditions are given for an ideal of a distributive lattice to become intrinsic. Some equivalent conditions are derived for the quotient ...  Read More

ON THE STRONG DOMINATING SETS OF GRAPHS

Hassan Zaherifar; Saeid Alikhani; Nima Ghanbari

Volume 11, Issue 1 , September 2023, Pages 65-76

https://doi.org/10.22044/jas.2022.11646.1595

Abstract
  Let $G=(V(G),E(G))$ be a simple graph. A set $D\subseteq V(G)$ is a strong dominating set of $G$, if for every vertex $x\in V(G)\setminus D$ there is a vertex $y\in D$ with $xy\in E(G)$ and $deg(x)\leq deg(y)$. The strong domination number $\gamma_{st}(G)$ is defined as the minimum cardinality of a strong ...  Read More

CHARACTERIZATION OF JORDAN $\{g, h\}$-DERIVATIONS OVER MATRIX ALGEBRAS

Arindam Ghosh; Om Prakash

Volume 11, Issue 1 , September 2023, Pages 77-95

https://doi.org/10.22044/jas.2022.11250.1562

Abstract
  In this article, we characterize $\{g, h\}$-derivation on the upper triangular matrix algebra $\mathcal{T}_n(C)$ and prove that every Jordan $\{g, h\}$-derivation over $\mathcal{T}_n(C)$ is a $\{g, h\}$-derivation under a certain condition, where $C$ is a $2$-torsion free commutative ring with unity ...  Read More

SOME RESULTS ON THE ARTINIAN COFINITE MODULES

Gholamreza Pirmohammadi

Volume 11, Issue 1 , September 2023, Pages 97-103

https://doi.org/10.22044/jas.2022.11608.1588

Abstract
  Let $I$ be an ideal of a commutative Noetherian ring $R$ and $M$ be a non-zero Artinian $R$-module with support contained in $V(I)$. In this paper it is shown that $M$ is $I$-cofinite if and only if $\Rad(I\widehat{R}^J+\Ann_{\widehat{R}^J}M)=J\widehat{R}^J$, where $J:=\cap_{\m\in \Supp M}\m$ and $\widehat{R}^J$ ...  Read More

(ANTI) FUZZY IDEALS OF SHEFFER STROKE BCK-ALGEBRAS

Tahsin Oner; T Kalkan; Arsham Borumand Saeid

Volume 11, Issue 1 , September 2023, Pages 105-135

https://doi.org/10.22044/jas.2022.11512.1582

Abstract
  The aim of this study is to introduce (anti) fuzzy ideals of a Sheffer stroke BCK-algebra. After describing an anti fuzzy subalgebra and an anti fuzzy (sub-implicative) ideal of a Sheffer stroke BCK-algebra, the relationships of these structures are demonstrated. Also, a t-level cut and a complement ...  Read More

LOCATION OF SOLID BURST WITHIN TWO ADJACENT SUB-BLOCKS

Pankaj Kumar Das

Volume 11, Issue 1 , September 2023, Pages 137-147

https://doi.org/10.22044/jas.2022.11136.1552

Abstract
  The paper studies the existence of linear codes that locate solid burst errors, which may be confined to one sub-block or spread over two adjacent sub-blocks. An example of such a code is also given. Comparisons on the number of parity check digits required for such linear codes with solid burst detecting ...  Read More

Varieties Of Permutative Semigroups Closed Under Dominions

Humaira Maqbool; Mohammad Younus Bhat

Volume 11, Issue 1 , September 2023, Pages 149-172

https://doi.org/10.22044/jas.2022.12018.1617

Abstract
  In this paper, we partially generalize a result of Isbell from the class of commu- tative semigroups to some generalized class of commutative semigroups by showing that dominion of such semigroups belongs to the same class by using Isbell’s zigzag theorem. we found some permutative semigroups for ...  Read More

ON THE FINITENESS OF FORMAL LOCAL COHOMOLOGY MODULES

Shahram Rezaei; Mahbobeh Gasemi-Kalemasihi

Volume 11, Issue 1 , September 2023, Pages 173-187

https://doi.org/10.22044/jas.2022.11072.1549

Abstract
  Let a be an ideal of local ring (R;m) and M a nitely generated R-module. Inthis paper, we prove some results concerning niteness and minimaxness of formal local cohomologymodules. In particular, we investigate some properties of top formal local cohomologyFdimM=aMa (M) and we determine CosR(FdimM=aMa ...  Read More

A NEW PROOF OF THE PERSISTENCE PROPERTY FOR IDEALS IN DEDEKIND RINGS AND PR¨UFER DOMAINS

M. Nasernejad

Volume 1, Issue 2 , January 2014, , Pages 91-100

https://doi.org/10.22044/jas.2014.229

Abstract
  In this paper, by using elementary tools of commutative algebra, we prove the persistence property for two especial classes of rings. In fact, this paper has two main sections. In the first main section, we let $R$ be a Dedekind ring and $I$ be a proper ideal of $R$. We prove that if $I_1,\ldots,I_n$ ...  Read More

f-DERIVATIONS AND (f; g)-DERIVATIONS OF MV -ALGEBRAS

L. Kamali Ardakani; Bijan Davvaz

Volume 1, Issue 1 , September 2013, , Pages 11-31

https://doi.org/10.22044/jas.2013.167

Abstract
  Recently, the algebraic theory of MV -algebras is intensively studied. In this paper, we extend the concept of derivation of $MV$-algebras and we give someillustrative examples. Moreover, as a generalization of derivations of $MV$ -algebraswe introduce the notion of $f$-derivations and $(f; g)$-derivations ...  Read More

UPPER BOUNDS FOR FINITENESS OF GENERALIZED LOCAL COHOMOLOGY MODULES

Moharram Aghapournahr

Volume 1, Issue 1 , September 2013, , Pages 1-9

https://doi.org/10.22044/jas.2013.169

Abstract
  Let $R$ be a commutative Noetherian ring with non-zero identity and $a$ an ideal of $R$. Let $M$ be a finite $R$--moduleof finite projective dimension and $N$ an arbitrary finite $R$--module. We characterize the membership of the generalized local cohomology modules $H^{i}_{a}(M,N)$ in certain Serre ...  Read More

GENERALIZATIONS OF δ-LIFTING MODULES

Yahya Talebi; Mehrab Hosseinpour

Volume 1, Issue 1 , September 2013, , Pages 67-77

https://doi.org/10.22044/jas.2013.168

Abstract
  In this paper we introduce the notions of $G_{1}^{*}L$-module and $G_{2}^{*}L$-module which are two proper generalizations of $\delta$-lifting modules. We give some characterizations and properties of these modules. We show that a$G_{2}^{*}L$-module decomposes into a semisimple submodule $M_{1}$ and ...  Read More

ON SELBERG-TYPE SQUARE MATRICES INTEGRALS

Mohammad Arashi

Volume 1, Issue 1 , September 2013, , Pages 53-65

https://doi.org/10.22044/jas.2013.164

Abstract
  In this paper we consider Selberg-type square matrices integrals with focus on Kummer-beta types I & II integrals. For generality of the results for real normed division algebras, the generalized matrix variate Kummer-beta types I & II are defined under the abstract algebra. Then Selberg-type ...  Read More

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