Volume 23 (2026)
Volume 22 (2025)
Volume 21 (2024)
Volume 20 (2023)
Volume 19 (2022)
Volume 18 (2021)
Volume 17 (2020)
Volume 16 (2019)
Volume 15 (2018)
Volume 14 (2017)
Volume 13 (2016)
Volume 12 (2015)
Volume 11 (2014)
Volume 9 (2012)
Volume 8 (2011)
Volume 7 (2010)
Volume 6 (2009)
Volume 5 (2008)
Volume 4 (2007)
Volume 3 (2006)
Volume 2 (2005)
Volume 1 (2004)
Spectrum Assignment in Cognitive Radio Networks Using Fuzzy Logic Empowered Ants

Farokh Koroupi; Hojjat Salehinejad; Siamak Talebi

Volume 10, Issue 6 , November and December 2013, Pages 1-19

Abstract
  The prevalent communications networks suffer from lack of spectrum and spectrum inefficiency. This has motivated researchers to develop cognitive radio (CR) as a smart and dynamic radio access promised solution. A major challenge to this new technology is how to make fair assignment of available spectrum ...  Read More

A Compromise Ratio Ranking Method of Triangular Intuitionistic Fuzzy Numbers\\ and Its Application to MADM Problems

Maojun Zhang; Jiangxia Nan

Volume 10, Issue 6 , November and December 2013, Pages 21-37

Abstract
  Triangular intuitionistic fuzzy numbers (TIFNs) is a special case of intuitionistic fuzzy (IF) set and the ranking of TIFNs is an important problem. The aim of this paper is to develop a new methodology for ranking TIFNs by using multiattribute decision making methods (MADM). In this methodology, the ...  Read More

The optimum support selection by using fuzzy analytical hierarchy process method for Beheshtabad water transporting tunnel in Naien

Ramin Rafiee; Mohammad Ataei; Seyyed Mohammad Esmaeil Jalali

Volume 10, Issue 6 , November and December 2013, Pages 39-51

Abstract
  The engineers can frequently encounter with the situation to select the optimum option among the alternatives related with tunneling operations. The optimum choice can be selected by the experienced engineers taking into consideration their judgment and intuition. However, decision-making methods can ...  Read More

On Lacunary Statistical Limit and Cluster Points of Sequences of Fuzzy Numbers

Pankaj Kumar; Satvinder Singh Bhatia; Vijay Kumar

Volume 10, Issue 6 , November and December 2013, Pages 53-62

Abstract
  For any lacunary sequence $\theta = (k_{r})$, we define the concepts of $S_{\theta}-$limit point and $S_{\theta}-$cluster point of a sequence of fuzzy numbers $X = (X_{k})$. We introduce the new sets  $\Lambda^{F}_{S_{\theta}}(X)$, $\Gamma^{F}_{S_{\theta}}(X)$ and prove some inclusion relaions between ...  Read More

On $\varphi $-Contractions in Fuzzy Metric Spaces with Application to the Intuitionistic Setting

Luis A. Ricarte; Salvador Romaguera

Volume 10, Issue 6 , November and December 2013, Pages 63-72

Abstract
  We obtain two fixed point theorems for a kind of $\varphi $-contractions incomplete fuzzy metric spaces, which are applied to easily deduceintuitionistic versions that improve and simplify the recent results of X.Huang, C. Zhu and X. Wen.  Read More

Some (Fuzzy) Topologies on General\\ Fuzzy Automata

M. Horry; M. M. Zahedi

Volume 10, Issue 6 , November and December 2013, Pages 73-89

Abstract
  In this paper, by presenting some notions and theorems, we obtaindifferent types of fuzzy topologies. In fact, we obtain someLowen-type  and Chang-type fuzzy topologies on general fuzzyautomata. To this end, first we define a Kuratowski fuzzy interioroperator which induces a  Lowen-type  ...  Read More

Measures of fuzzy semicompactness in $L$-fuzzy topological spaces

Wen-Hua Yang; Sheng-Gang Li; Hu Zhao

Volume 10, Issue 6 , November and December 2013, Pages 91-100

Abstract
  In this paper, the notion of fuzzy semicompactness degrees isintroduced in $L$-fuzzy topological spaces by means of theimplication operation of $L$. Characterizations of fuzzysemicompactness degrees in $L$-fuzzy topological spaces  areobtained, and some properties of fuzzy semicompactness degrees ...  Read More

The number of Fuzzy subgroups of some non-abelian groups

H. Darabi; F. Saeedi; M. Farrokhi D. G.

Volume 10, Issue 6 , November and December 2013, Pages 101-107

Abstract
  In this paper, we compute the number of fuzzy subgroups of some classes of non-abeilan groups. Explicit formulas are givenfor dihedral groups $D_{2n}$, quasi-dihedral groups $QD_{2^n}$, generalized quaternion groups $Q_{4n}$ and modular $p$-groups $M_{p^n}$.  Read More

Roughness in modules by using the notion of reference points

B. Davvaz; A. Malekzadeh

Volume 10, Issue 6 , November and December 2013, Pages 109-124

Abstract
   module over a ring is a general mathematical concept for many examples of mathematicalobjects that can be added to each other and multiplied by scalar numbers.In this paper, we consider a module over a ring as a universe and by using the notion of reference points, we provide local approximations ...  Read More

An explicit formula for the number of fuzzy subgroups of a finite abelian $p$-group\\ of rank two

Ju-Mok Oh

Volume 10, Issue 6 , November and December 2013, Pages 125-135

Abstract
  Ngcibi, Murali and Makamba [Fuzzy subgroups of rank two abelian$p$-group, Iranian J. of Fuzzy Systems {\bf 7} (2010), 149-153]considered the number of fuzzy subgroups of a finite abelian$p$-group $\mathbb{Z}_{p^m}\times \mathbb{Z}_{p^n}$ of rank two, andgave explicit formulas for the cases when $m$ is ...  Read More

On Existence and Uniqueness of Solution of Fuzzy Fractional Differential Equations

S. Arshad

Volume 10, Issue 6 , November and December 2013, Pages 137-151

Abstract
  The purpose of this paper is to study the fuzzy fractional differentialequations. We prove that fuzzy fractional differential equation isequivalent to the fuzzy integral equation and then using this equivalenceexistence and uniqueness result is establish. Fuzzy derivative is considerin the Goetschel-Voxman ...  Read More

The Remak-Krull-Schmidt Theorem on\\ Fuzzy Groups

Babington Makamba; Venkat Murali

Volume 10, Issue 6 , November and December 2013, Pages 153-159

Abstract
  In this paper we study a representation of a fuzzy subgroup $\mu$ of a group $G$, as a product of indecomposable fuzzy subgroups called the components of $\mu$.  This representation is unique up to the number of components and their isomorphic copies. In the crisp group theory, this is a well-known ...  Read More