**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)**

##### 1. MOST RESULTS ON A-IDEALS IN MV -MODULES

*Volume 5, Issue 1 , Summer and Autumn 2017, Pages 1-13*

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**Abstract **

In the present paper, by considering the notion of MV-modules which is the structure that naturally correspond to lu-modules over lu-rings, we prove some results on prime A-ideals and state some conditions to obtain a prime A-ideal in MV-modules. Also, we state some conditions that an A-ideal is not ...
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##### 2. AN INDUCTIVE FUZZY DIMENSION

*Volume 5, Issue 1 , Summer and Autumn 2017, Pages 15-25*

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**Abstract **

Using a system of axioms among with a modified definition of boundary on the basis of the intuitionistic fuzzy sets, we formulate an inductive structure for the dimension of fuzzy spaces which has been defined by Coker. This new definition of boundary allows to characterize an intuitionistic fuzzy clopen ...
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##### 3. TABLE OF MARKS OF FINITE GROUPS

*Volume 5, Issue 1 , Summer and Autumn 2017, Pages 27-51*

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**Abstract **

Let G be a finite group and C(G) be the family of representative conjugacy classes of subgroups of G. The matrix whose H;K-entry is the number of fixed points of the set G=K under the action of H is called the table of marks of G where H;K run through all elements in C(G). In this paper, we compute the ...
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##### 4. GENERALIZED GORENSTEIN DIMENSION OVER GROUP RINGS

*Volume 5, Issue 1 , Summer and Autumn 2017, Pages 53-64*

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**Abstract **

Let $(R, \m)$ be a commutative noetherian local ring and let $\Gamma$ be a finite group. It is proved that if $R$ admits a dualizing module, then the group ring $R\ga$ has a dualizing bimodule as well. Moreover, it is shown that a finitely generated $R\ga$-module $M$ has generalized Gorenstein dimension ...
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##### 5. SOME REMARKS ON ALMOST UNISERIAL RINGS AND MODULES

*Volume 5, Issue 1 , Summer and Autumn 2017, Pages 65-72*

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**Abstract **

In this paper we study almost uniserial rings and modules. An R−module M is called almost uniserial if any two nonisomorphic submodules are linearly ordered by inclusion. A ring R is an almost left uniserial ring if R_R is almost uniserial. We give some necessary and sufficient condition for an ...
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##### 6. ON THE MAXIMAL SPECTRUM OF A MODULE

*Volume 5, Issue 1 , Summer and Autumn 2017, Pages 73-84*

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**Abstract **

Let $R$ be a commutative ring with identity. The purpose of this paper is to introduce and study two classes of modules over $R$, called $\mbox{Max}$-injective and $\mbox{Max}$-strongly top modules and explore some of their basic properties. Our concern is to extend some properties of $X$-injective and ...
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##### 7. A NOTE ON THE COMMUTING GRAPHS OF A CONJUGACY CLASS IN SYMMETRIC GROUPS

*Volume 5, Issue 1 , Summer and Autumn 2017, Pages 85-90*