<ici-import>
 <journal 	issn="2008-9473"/>
 <issue number="1" volume="15" year="2020" publicationDate="2020-04-01" numberOfArticles="14">
			<article externalId="A-10-2794-1">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>On Total Edge Irregularity Strength of Staircase Graphs and Related Graphs</title>
						<abstract>Let G=(V(G),E(G)) be a connected simple undirected graph with non empty vertex set V(G) and edge set E(G). For a positive integer k, by an edge irregular total k-labeling we mean a function f : V(G)UE(G) --&#62; {1,2,...,k} such that for each two edges ab and cd, it follows that f(a)+f(ab)+f(b) is different from f(c)+f(cd)+f(d), i.e. every two edges have distinct weights. The minimum k for which G has an edge irregular total k-labeling is called the total edge irregularity strength of graph G and denoted by tes(G). In this paper, we determine the exact value of total edge irregularity strength for staircase graphs, double staircase graphs and mirror-staircase graphs.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1121-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>1</pageFrom>
						<pageTo>13</pageTo>
				
							<doi>10.29252/ijmsi.15.1.1</doi>
						<keywords>
<keyword>Total edge irregularity strength</keyword>
<keyword>Staircase graphs</keyword>
<keyword>Double staircase graphs</keyword>
<keyword>Mirror-staircase graphs</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>Y.</name>
	<surname>Susanti</surname>
	<email>inielsusan@yahoo.com</email>
	     <order>1</order>
        <instituteAffiliation>Dept. of Mathematics Universitas Gadjah Mada</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	<author>
	<name>Y. I.</name>
	<surname>Puspitasari</surname>
	<email>yuliaindahp.mail@gmail.com</email>
	     <order>2</order>
        <instituteAffiliation>Surakarta Indonesia</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	<author>
	<name>H.</name>
	<surname>Khotimah</surname>
	<email>husnul.khotimah18@mail.ugm.ac.id</email>
	     <order>3</order>
        <instituteAffiliation>Department of Mathematics Universitas Muhammadiyah Pringsewu Lampung Indonesia</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-2361-1">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>On the Diophantine Equation x^6+ky^3=z^6+kw^3</title>
						<abstract>Given the positive integers m,n, solving the well known symmetric Diophantine equation xm+kyn=zm+kwn, where k is a rational number, is a challenge. By computer calculations, we show that for all integers k from 1 to 500, the Diophantine equation x6+ky3=z6+kw3 has infinitely many nontrivial (y&#8800;w) rational solutions. Clearly, the same result holds for positive integers k whose cube-free part is not greater than 500. We exhibit a collection of (probably infinitely many) rational numbers k for which this Diophantine equation is satisfied. Finally, appealing these observations, we conjecture that the above result is true for all rational numbers k.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1004-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>15</pageFrom>
						<pageTo>21</pageTo>
				
							<doi>10.29252/ijmsi.15.1.15</doi>
						<keywords>
<keyword>Diophantine equation</keyword>
<keyword>Elliptic curve.</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>H.</name>
	<surname>Shabani-Solt.</surname>
	<email>h.shabani.solt@gmail.com</email>
	     <order>1</order>
        <instituteAffiliation>Urmia University</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	<author>
	<name>N.</name>
	<surname>Yusefnejad</surname>
	<email>yusefnejadnazanin@yahoo.com</email>
	     <order>2</order>
        <instituteAffiliation>Urmia University</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	<author>
	<name>A. S.</name>
	<surname>Janfada</surname>
	<email>asjanfada@gmail.com</email>
	     <order>3</order>
        <instituteAffiliation>Urmia University</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-2462-1">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>Sums of Strongly z-Ideals and  Prime Ideals in ${mathcal{R}}  L$</title>
						<abstract>It is well-known that the sum of two $z$-ideals in $C(X)$ is either $C(X)$ or a $z$-ideal.

The main aim of this paper is to study the sum of strongly $z$-ideals in ${mathcal{R}} L$, the ring of real-valued continuous functions on a frame $L$.

For every ideal $I$ in ${mathcal{R}} L$, we introduce the biggest strongly $z$-ideal included in $I$ and the smallest strongly $z$-ideal containing $I$,

denoted by $I^{sz}$ and $I_{sz}$, respectively.

We study some properties of $I^{sz}$ and $I_{sz}$. &#160;

Also, it is observed that the sum of any family of minimal prime ideals in the ring ${mathcal{R}} L$ is either ${mathcal{R}} L$ or a prime strongly $z$-ideal in ${mathcal{R}} L$.

In particular, we show that the sum of two prime ideals in ${mathcal{R}} L$ such that are not a chain, is a prime strongly $z$-ideal.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1025-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>23</pageFrom>
						<pageTo>34</pageTo>
				
							<doi>10.29252/ijmsi.15.1.23</doi>
						<keywords>
<keyword>Frame</keyword>
<keyword>Ring of real-valued continuous functions</keyword>
<keyword>z-Ideal</keyword>
<keyword>Strongly z-ideal.</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>A. A.</name>
	<surname>Estaji</surname>
	<email>aaestaji@gmail.com</email>
	     <order>1</order>
        <instituteAffiliation>Hakim Sabzevari University</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	<author>
	<name>A.</name>
	<surname>Karimi Feizabadi</surname>
	<email>akarimi@gorganiau.ac.ir</email>
	     <order>2</order>
        <instituteAffiliation>Islamic Azad University</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	<author>
	<name>M.</name>
	<surname>Robat Sarpoushi</surname>
	<email>M.sarpooshi@yahoo.com</email>
	     <order>3</order>
        <instituteAffiliation>Hakim Sabzevari University</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-355-2">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>Characterization of $mathrm{PSL}(5,q)$ by its Order and One Conjugacy Class Size</title>
						<abstract>Let $p=(q^4+q^3+q^2+q+1)/(5,q-1)$ be a prime number, where $q$ is a prime
power. In this paper, we will show $Gcong mathrm{PSL}(5,q)$ if and only if
$|G|=|mathrm{PSL}(5,q)|$, and $G$ has a conjugacy class size $frac{|
mathrm{PSL}(5,q)|}{p}$. Further, the validity of a conjecture of J. G.
Thompson is generalized to the groups under consideration by a new way.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1061-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>35</pageFrom>
						<pageTo>40</pageTo>
				
							<doi>10.29252/ijmsi.15.1.35</doi>
						<keywords>
<keyword>Conjugacy class size</keyword>
<keyword>Prime graph</keyword>
<keyword>Thompson's conjecture.</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>A.R.</name>
	<surname>Khalili Asboei</surname>
	<email>khaliliasbo@yahoo.com</email>
	     <order>1</order>
        <instituteAffiliation>Department of Mathematics, Farhangian University</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-2588-1">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>The Banach Type Contraction for Mappings on Algebraic Cone Metric Spaces Associated with An Algebraic Distance and Endowed with a Graph</title>
						<abstract>In this work, we define the notion of an algebraic distance in algebraic cone metric spaces defined by Niknam et al. [A. Niknam, S. Shamsi Gamchi and M. Janfada, Some results on TVS-cone normed spaces and algebraic cone metric spaces, Iranian J. Math. Sci. Infor. 9 (1) (2014), 71--80] and introduce some its elementary properties. Then we prove the existence and uniqueness of fixed point for a Banach contractive type mapping in algebraic cone metric spaces associated with an algebraic distance and endowed with a graph.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1064-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>41</pageFrom>
						<pageTo>52</pageTo>
				
							<doi>10.29252/ijmsi.15.1.41</doi>
						<keywords>
<keyword>Algebraic cone metric space</keyword>
<keyword>Algebraic distance</keyword>
<keyword>Banach contraction</keyword>
<keyword>Orbitally G-continuous mapping</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>K.</name>
	<surname>Fallahi</surname>
	<email>fallahi1361@gmail.com</email>
	     <order>1</order>
        <instituteAffiliation>Department of Mathematics, Payame Noor University, P.O. Box 19395-4697, Tehran, Iran</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	<author>
	<name>Gh.</name>
	<surname>Soleimani Rad</surname>
	<email>gh.soleimani2008@gmail.com</email>
	     <order>2</order>
        <instituteAffiliation>Department of Mathematics, Payame Noor University, P.O. Box 19395-4697, Tehran, Iran</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-988-3">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>On the Prime Spectrum of Torsion Modules</title>
						<abstract>The paper uses a new approach to investigate prime submodules and minimal prime submodules of certain modules such as Artinian and torsion modules. In particular, we introduce a concrete formula for the radical of submodules of Artinian modules.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1070-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>53</pageFrom>
						<pageTo>63</pageTo>
				
							<doi>10.29252/ijmsi.15.1.53</doi>
						<keywords>
<keyword>Torsion modules</keyword>
<keyword>Artinian module</keyword>
<keyword>Prime submodules.</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>D.</name>
	<surname>Hassanzadeh-lelekaami</surname>
	<email>lelekaami@gmail.com</email>
	     <order>1</order>
        <instituteAffiliation>Arak University of Technology</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-935-3">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>Harmonicity and Minimality of Vector Fields on Lorentzian Lie Groups</title>
						<abstract>&#8206;We consider four-dimensional lie groups equipped with&#8206; &#8206;left-invariant Lorentzian Einstein metrics&#8206;, &#8206;and determine the harmonicity properties &#8206;of vector fields on these spaces&#8206;. &#8206;In some cases&#8206;, &#8206;all these vector fields are critical points for the energy functional &#8206;restricted to vector fields&#8206;. &#8206;We also classify vector fields defining harmonic maps&#8206;, &#8206;and calculate explicitly the energy of these vector &#8206;fields&#8206;. &#8206;Then we study the minimality of critical points for the energy functional&#8206;.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-809-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>65</pageFrom>
						<pageTo>78</pageTo>
				
							<doi>10.29252/ijmsi.15.1.65</doi>
						<keywords>
<keyword>Harmonic vector fields‎</keyword>
<keyword>‎Harmonic maps‎</keyword>
<keyword>‎Einstein metrics‎</keyword>
<keyword>‎Lie group‎</keyword>
<keyword>‎Pseudo-Riemannian homogeneous spaces.</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>Y.</name>
	<surname>Aryanejad</surname>
	<email>y.keshavarzi@pnu.ac.ir</email>
	     <order>1</order>
        <instituteAffiliation>Payame noor University</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-2576-1">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>New Integral Inequalities Through the phi-Preinvexity</title>
						<abstract>Abstract. In this note, we give some estimates of the generalized quadrature
formula of Gauss-Jacobi type for phi-preinvex functions.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1057-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>79</pageFrom>
						<pageTo>83</pageTo>
				
							<doi>10.29252/ijmsi.15.1.79</doi>
						<keywords>
<keyword>Integral inequality</keyword>
<keyword>$varphi $-preinvex function</keyword>
<keyword>H ̈older inequality</keyword>
<keyword>power
mean inequality</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>B.</name>
	<surname>Meftah</surname>
	<email>badrimeftah@yahoo.fr</email>
	     <order>1</order>
        <instituteAffiliation>Laboratoire des Télécommunications, Faculté des Sciences et de la Technologie, University of 8 May 1945 Guelma, P.O. Box 401, 24000 Guelma, Algeria.</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-443-2">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>Quotient G-systems and Green\'s Relations</title>
						<abstract>In this paper, we first introduce the concepts of G-systems, quotient G-systems&#160;and isomorphism theorems on G-systems of n-ary semihypergroups .
Also we consider the Green&#39;s equivalences on G-systems and further in-vestigate some of their properties. A number of n-ary semihypergroups
are constructed and presented as examples in this paper.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1082-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>85</pageFrom>
						<pageTo>97</pageTo>
				
							<doi>10.29252/ijmsi.15.1.85</doi>
						<keywords>
<keyword>n-ary Semihypergroup</keyword>
<keyword>G-system</keyword>
<keyword>Greens relations.</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>S.</name>
	<surname>Ostadhadi-Dehkordi</surname>
	<email>ostadhadi-dehkordi@hotmail.com</email>
	     <order>1</order>
        <instituteAffiliation>Department of Mathematics, Hormozgan University, Bandar Abbas, Iran.</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	<author>
	<name>K. P.</name>
	<surname>Shum</surname>
	<email>kpshum@ynu.edu.cn</email>
	     <order>2</order>
        <instituteAffiliation>Institute of Mathematics,Yunnan University, Kunming,650091, P.R. China</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-2680-1">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>Comparing Model-based Versus  K-means Clustering for the Planar Shapes</title>
						<abstract>&#8206;In some fields&#8206;, &#8206;there is an interest in distinguishing different geometrical objects from each other&#8206;.

&#8206;A field of research that studies the objects from a statistical point of view&#8206;, &#8206;provided they are&#8206;

&#8206;invariant under translation&#8206;, &#8206;rotation and scaling effects&#8206;, &#8206;is known as the statistical shape analysis&#8206;.

&#8206;Having some objects that are registered using key points on the outline of the objects&#8206;, &#8206;the main purpose&#8206;

&#8206;of this paper is to compare two popular clustering procedures to cluster objects&#8206;. &#8206;We also use some indexes&#8206;

&#8206;to evaluate our clustering application&#8206;. &#8206;The proposed methods are applied to&#160;the real life data.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1080-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>99</pageFrom>
						<pageTo>109</pageTo>
				
							<doi>10.29252/ijmsi.15.1.99</doi>
						<keywords>
<keyword>Shape‎</keyword>
<keyword>‎Clustering‎</keyword>
<keyword>‎K-means‎</keyword>
<keyword>‎Model-based‎</keyword>
<keyword>‎Landmark‎.</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>M.</name>
	<surname>Golalizadeh</surname>
	<email>golalizadeh@modares.ac.ir</email>
	     <order>1</order>
        <instituteAffiliation>Department of Statistics, Faculty of Mathematical Sciences, Tarbiat Modares University</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	<author>
	<name>H.</name>
	<surname>Jafari</surname>
	<email>‎hamed.jafari@modares.ac.ir</email>
	     <order>2</order>
        <instituteAffiliation>Department of Statistics, Faculty of Mathematical Sciences, Tarbiat Modares University</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-2759-1">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>Extensions of Some Fixed Point Theorems for Weak-Contraction Mappings in Partially Ordered Modular Metric Spaces</title>
						<abstract>The purpose of this paper is to establish fixed point results for a single mapping in a partially ordered modular metric space, and to prove a common fixed point theorem for two self-maps satisfying some weak contractive inequalities.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1102-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>111</pageFrom>
						<pageTo>124</pageTo>
				
							<doi>10.29252/ijmsi.15.1.111</doi>
						<keywords>
<keyword>Fixed point</keyword>
<keyword>Weak contraction</keyword>
<keyword>Partially ordered space</keyword>
<keyword>Modular metric space.</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>K.</name>
	<surname>Chaira</surname>
	<email>chaira_karim@yahoo.fr</email>
	     <order>1</order>
        <instituteAffiliation>University of Casablanca</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	<author>
	<name>A.</name>
	<surname>Eladraoui</surname>
	<email>a.adraoui@live.fr</email>
	     <order>2</order>
        <instituteAffiliation>University of Casablanca</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	<author>
	<name>M.</name>
	<surname>Kabil</surname>
	<email>kabilfstm@gmail.com</email>
	     <order>3</order>
        <instituteAffiliation>University of Casablanca</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-2572-1">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>On Identities with Additive Mappings in Rings</title>
						<abstract>begin{abstract}
If $F,D:Rto R$ are additive mappings which satisfy
$F(x^{n}y^{n})=x^nF(y^{n})+y^nD(x^{n})$ for all $x,yin R$. Then, $F$ is a generalized left derivation with associated Jordan left derivation $D$ on $R$. Similar type of result has been done for the other identity forcing to generalized derivation and at last an example has given in support of the theorems.
end{abstract}</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1051-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>125</pageFrom>
						<pageTo>133</pageTo>
				
							<doi>10.29252/ijmsi.15.1.125</doi>
						<keywords>
<keyword>Prime (Semiprime) ring</keyword>
<keyword>Additive mappings</keyword>
<keyword>Generalized (Jordan) left derivations</keyword>
<keyword>Generalized (Jordan) derivations</keyword>
<keyword>(Jordan)Centralizers.</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>A. Z.</name>
	<surname>ansari</surname>
	<email>ansari.abuzaid@gmail.com</email>
	     <order>1</order>
        <instituteAffiliation>Department of Mathematics, Faculty of Science, Islamic University of Madinah, K.S.A</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-2787-1">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>The Dynamical Analysis of a Delayed Prey-Predator Model with a Refuge-Stage Structure Prey Population</title>
						<abstract>A mathematical model describing the dynamics &#160;of a &#160;delayed &#160;stage structure&#160;prey - predator &#160;system &#160;with &#160;prey &#160;refuge &#160;is &#160;considered. &#160;The &#160;existence, &#160;uniqueness &#160;and bounded- ness &#160;of &#160;the &#160;solution &#160;are &#160;discussed. &#160; &#160;All &#160;the &#160;feasibl e &#160;equilibrium &#160;points &#160;are&#160;determined. &#160;The &#160; stability &#160;analysis &#160;of &#160;them &#160;are &#160;investigated. &#160;By &#160;employ ing &#160;the time&#160;delay as the bifurcation parameter, we observed &#160;the existence of Hopf bifurcation at the&#160;positive equilibrium. The stability and direction of the Hopf bifurcation are determined&#160;by &#160;utilizing &#160;the &#160;normal &#160;form &#160;method &#160;and &#160;the &#160;center &#160;manifold &#160;reduction. &#160;Numerical&#160;simulations are given to support the analytic results.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1116-en.pdf</pdfFileUrl>
						<publicationDate>2020-04-10</publicationDate>
						<pageFrom>135</pageFrom>
						<pageTo>159</pageTo>
				
							<doi>10.29252/ijmsi.15.1.135</doi>
						<keywords>
<keyword>Delayed  Prey - Predator  System</keyword>
<keyword>Stage- Structure</keyword>
<keyword>Refuge</keyword>
<keyword>Stability</keyword>
<keyword>Hop f Bifurcation.</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>R.</name>
	<surname>Naji</surname>
	<email>rknaji@gmail.com</email>
	     <order>1</order>
        <instituteAffiliation>Baghdad university</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	<author>
	<name>S.</name>
	<surname>Majeed</surname>
	<email>sm.salammajeed@yahoo.com</email>
	     <order>2</order>
        <instituteAffiliation>Thi-Qar University</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>



			<article externalId="A-10-1873-43">
			<type>OTHERS_CITABLE</type>
			
					<languageVersion language="en">
						<title>ABSTRACTS IN PERSIAN Vol.15, No.1</title>
						<abstract>Please see the full text contains the Pesian abstracts for this volume.</abstract>
						<pdfFileUrl>http://ijmsi.ir/article-1-1958-en.pdf</pdfFileUrl>
						<publicationDate>2020-08-21</publicationDate>
						<pageFrom>161</pageFrom>
						<pageTo>174</pageTo>
				<keywords>
<keyword>ABSTRACTS</keyword>
<keyword>PERSIAN</keyword>
<keyword>Vol. 15</keyword>
<keyword>No. 1</keyword>
</keywords>
				</languageVersion>
				


	<authors>
	<author>
	<name>IJMSI</name>
	<surname>IJMSI</surname>
	     <order>1</order>
        <instituteAffiliation>Academic Center for Education, Culture and Research (ACECR)  Tarbiat Modares University (TMU)</instituteAffiliation>  
	    <role>AUTHOR</role>
	 </author>
	</authors>


	</article>


	</issue>
 </ici-import>
 
  
  
  
  
 