<?xml version="1.0" encoding="utf-8"?>
 <ArticleSet>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>A Study of Some Geometric Aspects of a Subclass of Analytic Functions</ArticleTitle>
		<FirstPage>1</FirstPage>
		<LastPage>11</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Syed Zakar Hussain</FirstName>
	<MiddleName></MiddleName>
	<LastName>Bukhari</LastName>
	<Affiliation>Department of Mathematics, Mirpur University of Science and Technology(MUST), Mirpur-10250(AJK), Pakistan</Affiliation>
	<AuthorEmails>fatmi@must.edu.pk</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Huo</FirstName>
	<MiddleName></MiddleName>
	<LastName>Tang</LastName>
	<Affiliation>School of Mathematics and Computer Sciences, Chifeng University, Chifeng 024000, China</Affiliation>
	<AuthorEmails>thth2009@163.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Farah</FirstName>
	<MiddleName></MiddleName>
	<LastName>Manzoor</LastName>
	<Affiliation>Department of Mathematics, Mirpur University of Science and Technology(MUST), Mirpur-10250(AJK), Pakistan</Affiliation>
	<AuthorEmails>fmhappiness@yahoo.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.1</DOI>
	<Abstract>We introduce a subclass k - T US&#8727;(&#945;, &#977;)of uniformly starlike functions fand study characterization theorem and coefficients estimates. We also define a neighbourhood of a function funder certain assumptions and study this neighborhood related results. We establish results relating to the partial sums of functions belonging to the class k - T US&#8727;(&#945;, &#977;). These functions are closely linked with the conformal mappings which lead to the growing applications in boundary and eigen-value problems in mathematics and various other fields of science and engineering. This research may also be related with the various
known classes already found in the literature.</Abstract>
	<Keywords>Coefficients estimates, Neighborhood, Integral means, Partial sums.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2159-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2159-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>Finite Groups with Given σ-conditionally Permutable Subgroups</ArticleTitle>
		<FirstPage>13</FirstPage>
		<LastPage>19</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Muhammad Tanveer</FirstName>
	<MiddleName></MiddleName>
	<LastName>Hussain</LastName>
	<Affiliation>Department of Mathematics, University of Management and Technology Lahore 54770, Pakistan</Affiliation>
	<AuthorEmails>tanveerhussain@umt.edu.pk</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.13</DOI>
	<Abstract>Let &#963; = {&#963;i|i &#8712; I} be a partition of the set of all primes P and G a finite group. A set H of subgroups of G is said to be a complete Hall &#963;-set of G if every member&#8800; 1 of H is a Hall &#963;i-subgroup of G for some i &#8712; I and H contains exactly one Hall &#963;i-subgroup of G for every i such that &#963;i &#8745;&#960;(G)&#8800; &#8709;. In this paper, we study the structure of G based on the notion of &#963;-conditionally permutable subgroups.</Abstract>
	<Keywords>Finite groups, σ-conditionally permutable subgroups, Supersoluble groups, σ-nilpotent subgroups, Complete Hall σ-set.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2126-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2126-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>Vortex Solutions for the 2D Boussinesq Equations Under the Radial Gravity</ArticleTitle>
		<FirstPage>21</FirstPage>
		<LastPage>38</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Mahdi</FirstName>
	<MiddleName></MiddleName>
	<LastName>Kamandar</LastName>
	<Affiliation>Department of Applied Mathematics, Faculty of Mathematics and Computer, Shahid Bahonar University of Kerman, Kerman, Iran</Affiliation>
	<AuthorEmails>kamandar@uk.ac.ir</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Behruz</FirstName>
	<MiddleName></MiddleName>
	<LastName>Raesi</LastName>
	<Affiliation>Department of Mathematics, Shahed University, Tehran, Iran</Affiliation>
	<AuthorEmails>raesi@shahed.ac.ir</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.21</DOI>
	<Abstract>The main objective of this article is to find some vortex solutions of finite core size for plane Boussinesq equations under the radial gravity, coupled with a diffusive equation of temperature in a weighted subspace of L2(R2). Solutions are expanded into series of Hermite eigenfunctions. We find the coefficients of the series and show the convergence of them.</Abstract>
	<Keywords>Boussinesq equations, Vortex solution, Hermite functions.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2119-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2119-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>Neutrosophic b-Locally Open Sets in Neutrosophic Topological Spaces</ArticleTitle>
		<FirstPage>39</FirstPage>
		<LastPage>52</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Binod Chandra</FirstName>
	<MiddleName></MiddleName>
	<LastName>Tripathy</LastName>
	<Affiliation>Department of Mathematics, Tripura University, Agartala-799022, India</Affiliation>
	<AuthorEmails>tripathybc@yahoo.com; tripathybc@gmail.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Suman</FirstName>
	<MiddleName></MiddleName>
	<LastName>Das</LastName>
	<Affiliation>Department of Mathematics, Tripura University, Agartala-799022, India</Affiliation>
	<AuthorEmails>sumandas18842@gmail.com; dr.suman1995@yahoo.com</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.39</DOI>
	<Abstract>The main aim of this article is to introduce the notion of neutrosophic locally open set, neutrosophic locally closed set, neutrosophic b-locally open set, neutrosophic b-locally closed set, NLO*-set, NLC*-set, NLO**-set, NLO**-set, N-bLO**-set and N-bLC**-set via neutrosophic topological spaces, and investigate several properties of these classes of sets. Besides, we formulate several interesting theorems, propositions, remarks, etc. on neutrosophic topological spaces. Further, we furnish few illustrative examples on these classes of sets.</Abstract>
	<Keywords>Neutrosophic set, Neutrosophic topology, Neutrosophic locally open set, Neutrosophic b-locally open set.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2131-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2131-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>Some Equations in Semiprime Rings with Multiplicative Generalized Semiderivation</ArticleTitle>
		<FirstPage>53</FirstPage>
		<LastPage>66</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Zeliha</FirstName>
	<MiddleName></MiddleName>
	<LastName>Bedir</LastName>
	<Affiliation>Cumhuriyet University, Faculty of Science, Department of Mathematics, Sivas, Turkey</Affiliation>
	<AuthorEmails>zelihabedir@cumhuriyet.edu.tr</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Oznur</FirstName>
	<MiddleName></MiddleName>
	<LastName>Golbasi</LastName>
	<Affiliation>Cumhuriyet University, Faculty of Science, Department of Mathematics, Sivas, Turkey</Affiliation>
	<AuthorEmails>ogolbasi@cumhuriyet.edu.tr</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.53</DOI>
	<Abstract>Let R be a semiprime ring. A mapping F on R is said to be a multiplicative generalized semiderivation of R if there exists a multiplicative semiderivation d associated with a map g on R such that (i) F(xy) =F(x)y + g (x) d(y) = d(x)g (y) + xF(y) and (ii) F(g(x)) = g(F(x)), for all x, y &#8712; R. The purpose of this paper is to study multiplicative generalized semiderivations satisfying certain differential identities on semiprime rings.</Abstract>
	<Keywords>Semiprime ring, Semiderivation, Generalized emiderivation, Multiplicative derivation.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2258-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2258-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>An Efficient FR-CD-Like Algorithm for Unconstrained Optimization</ArticleTitle>
		<FirstPage>67</FirstPage>
		<LastPage>84</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Jitsupa</FirstName>
	<MiddleName></MiddleName>
	<LastName>Deepho</LastName>
	<Affiliation>Faculty of Science, Energy and Environment, King Mongkut’s University of Technology North Bangkok, 19 Moo 11, Nonglalok, Bankhai, Rayong 21120 Thailand</Affiliation>
	<AuthorEmails>jitsupa.d@sciee.kmutnb.ac.th</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Auwal Bala</FirstName>
	<MiddleName></MiddleName>
	<LastName>Abubakar</LastName>
	<Affiliation>Numerical optimization research group, Department of Mathematical Sciences, Faculty of Physical Sciences, Bayero University, Kano. Kano, Nigeria</Affiliation>
	<AuthorEmails>ababubakar.mth@buk.edu.ng</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Maulana</FirstName>
	<MiddleName></MiddleName>
	<LastName>Malik</LastName>
	<Affiliation>Department of Mathematics, Faculty of Mathematics and Natural Sciences, Universitas Indonesia, Depok 16424, Indonesia</Affiliation>
	<AuthorEmails>m.malik@sci.ui.ac.id</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Abdulkarim Hassan</FirstName>
	<MiddleName></MiddleName>
	<LastName>Ibrahim</LastName>
	<Affiliation>KMUTTFixed Point Research Laboratory, Room SCL 802 Fixed Point Laboratory, Science Laboratory Building, Department of Mathematics, Faculty of Science, King Mongkut’s University of Technology Thonburi (KMUTT), 126 Pracha-Uthit Road, Bang Mod, Thrung Khru, Bangkok 10140, Thailand</Affiliation>
	<AuthorEmails>ibrahimkarym@gmail.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Aliyu Ibrahim</FirstName>
	<MiddleName></MiddleName>
	<LastName>Kiri</LastName>
	<Affiliation>Numerical optimization research group, Department of Mathematical Sciences, Faculty of Physical Sciences, Bayero University, Kano. Kano, Nigeria</Affiliation>
	<AuthorEmails>sssaly2014@gmail.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.67</DOI>
	<Abstract>A hybrid conjugate gradient (CG) method is proposed for solving unconstrained optimization problems. The direction of the method is a combination of a three-term conjugate descent (CD) and Fletcher-Reeves (FR) CG directions. &#160;Also, it is close to the direction of the memoryless Broyden-Fletcher-Goldfarb-Shanno (BFGS) method. In addition, under the Wolfe-type line search, the global convergence of the method is established. &#160;Numerical experiments are conducted on some benchmark test problems and the results are reported to show &#160;the efficiency of the propose method compared with some existing methods.</Abstract>
	<Keywords>Unconstrained optimization, Gonjugate gradient method, Global convergence.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2124-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2124-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>Graph Irregularity Characterization with Particular Regard to Bidegreed Graphs</ArticleTitle>
		<FirstPage>85</FirstPage>
		<LastPage>105</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Ali</FirstName>
	<MiddleName></MiddleName>
	<LastName>Ghalavand</LastName>
	<Affiliation>Department of Pure Mathematics, Faculty of Mathematical Sciences, University of Kashan, Kashan 87317-53153, I. R. Iran</Affiliation>
	<AuthorEmails>alighalavand@grad.kashanu.ac.ir</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Tamás</FirstName>
	<MiddleName></MiddleName>
	<LastName>Réti</LastName>
	<Affiliation>Donát Bánki Faculty of Mechanical and Safety Engineering, Óbudá University, Népszínház u. 8, H-1081, Budapest, Hungary</Affiliation>
	<AuthorEmails>reti.tamas@bgk.uni-obuda.hu</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Igor Z.</FirstName>
	<MiddleName></MiddleName>
	<LastName>Milovanović</LastName>
	<Affiliation>Faculty of Electronic Engineering, Nis, Serbia</Affiliation>
	<AuthorEmails>igor.milovanovic@elfak.ni.ac.rs</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Ali Reza</FirstName>
	<MiddleName></MiddleName>
	<LastName>Ashrafi</LastName>
	<Affiliation>Department of Pure Mathematics, Faculty of Mathematical Sciences, University of Kashan, Kashan 87317-53153, I. R. Iran</Affiliation>
	<AuthorEmails>ashrafi@kashanu.ac.ir</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.85</DOI>
	<Abstract>In this study, we are interested mainly in investigating the relations between two graph irregularity measures which are widely used for structural irregularity characterization of connected graphs. Our study is focused on the comparison and evaluation of the discriminatory ability of irregularity measures called degree deviation S(G) and degree variance V ar(G). We establish various upper bounds for irregularity measures S(G) and V ar(G). It is shown that Nikiforov&#8217;s inequality which is valid for connected graphs can be sharpened in the form of V ar(G) &#60; S(G)/2. Among others, it is verified that if G is a bidegreed graph then the discrimination ability of S(G) and V ar(G) is considered to be completely equivalent.</Abstract>
	<Keywords>Irregularity measure, Degree deviation, Degree variance, Bidegreed graph.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2183-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2183-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>Fixed Point Theorems for Multivalued Mappings in Banach Algebras and an Application for Fractional Integral Inclusion</ArticleTitle>
		<FirstPage>107</FirstPage>
		<LastPage>131</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Amro</FirstName>
	<MiddleName></MiddleName>
	<LastName>Alsheikh Ali</LastName>
	<Affiliation>Department of Mathematics, Sfax University, Faculty of Sciences, Sfax, LA 1171, 3000, Tunisia</Affiliation>
	<AuthorEmails>amryounis@hotmail.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Afif</FirstName>
	<MiddleName></MiddleName>
	<LastName>Ben Amar</LastName>
	<Affiliation>Department of Mathematics, Sfax University, Faculty of Sciences, Sfax, LA 1171, 3000, Tunisia</Affiliation>
	<AuthorEmails>afif.benamar@ipeis.rnu.tn</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.107</DOI>
	<Abstract>In this paper, we establish some fixed point results for the sum and the product of three multivalued mappings, with weakly sequentially closed graph under weak topology features in a Banach algebra. Satisfying a certain sequential condition (P). As an application, our results are used to prove the existence of solutions for a certain non-linear integral inclusion of fractional order.</Abstract>
	<Keywords>Measures of weak non-compactness, Multivalued mapping, Weakly condensing, Weakly sequentially closed graph, Fixed point theorems, Integral inclusion.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2186-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2186-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>The $SL_Φ$-integral in Locally Convex Topological Vector Spaces</ArticleTitle>
		<FirstPage>133</FirstPage>
		<LastPage>150</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Rodolfo E.</FirstName>
	<MiddleName></MiddleName>
	<LastName>Maza</LastName>
	<Affiliation>Department of Mathematics and Statistics, MSU-Iligan Institute of Technology, Iligan City, Philippines</Affiliation>
	<AuthorEmails>remaza@up.edu.ph; rodolfo.maza@g.msuiit.edu.ph</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Sergio R.</FirstName>
	<MiddleName></MiddleName>
	<LastName>Canoy, Jr.</LastName>
	<Affiliation>Department of Mathematics and Statistics, MSU-Iligan Institute of Technology, Iligan City, Philippines</Affiliation>
	<AuthorEmails>sergio.canoy@g.msuiit.edu.ph</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.133</DOI>
	<Abstract>In this paper, we use the Minkowski functional to introduce an SL-type property or condition and then define a SL-type integral for a function taking values in a locally convex topological vector space (LCTVS). We show that this integral is equivalent to the SH1 integral, a version of the Henstock-Kurzweil integral in a LCTVS.</Abstract>
	<Keywords>Strong Lusin condition, Strong Lusin integral, Strongly Henstock integral.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2219-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2219-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>Some Properties of a Special Subalgebra of Central Derivations</ArticleTitle>
		<FirstPage>151</FirstPage>
		<LastPage>160</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>A.</FirstName>
	<MiddleName></MiddleName>
	<LastName>Ziaee</LastName>
	<Affiliation>Department of Mathematics, Mashhad Branch, Islamic Azad University, Mashhad, Iran</Affiliation>
	<AuthorEmails>s.adeleh.z@gmail.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>F.</FirstName>
	<MiddleName></MiddleName>
	<LastName>Saeedi</LastName>
	<Affiliation>Department of Mathematics, Mashhad Branch, Islamic Azad University, Mashhad, Iran</Affiliation>
	<AuthorEmails>saeedi@mashdiau.ac.ir</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.151</DOI>
	<Abstract>Let L be a Lie algebra, and Der(L) and IDer(L) be the set of all derivations and inner derivations of L, respectively. Let D be a subalgebra of Der(L) such that it contains IDer(L) and H = &#8745;&#945;&#8712;DKer&#945;. If DerH(L) denotes the set of all derivations of L whose images are in H, then we give necessary and sufficient conditions under which DerH(L) is equal to some subalgebras of Der(L) for finite dimensional nilpotent Lie algebras.</Abstract>
	<Keywords>Derivation, Central derivation, Inner derivation.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2223-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2223-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>Certain Reduction Formulas for Kampé De Fériet Functions and Their Application in Laser Physics</ArticleTitle>
		<FirstPage>161</FirstPage>
		<LastPage>172</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Abdelmajid</FirstName>
	<MiddleName></MiddleName>
	<LastName>Belafhal</LastName>
	<Affiliation>LPNAMME, Laser Physics Group, Department of Physics, Faculty of Sciences, Choua¨ıb Doukkali University, P. B 20, 24000 El Jadida, Morocco</Affiliation>
	<AuthorEmails>belafhal@gmail.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>El Mostafa</FirstName>
	<MiddleName></MiddleName>
	<LastName>El Halba</LastName>
	<Affiliation>LPNAMME, Laser Physics Group, Department of Physics, Faculty of Sciences, Choua¨ıb Doukkali University, P. B 20, 24000 El Jadida, Morocco</Affiliation>
	<AuthorEmails>elhalbams@gmail.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Talha</FirstName>
	<MiddleName></MiddleName>
	<LastName>Usman</LastName>
	<Affiliation>Preparatory Studies Center, Mathematics and Computing Skills Unit, University of Technology and Applied Sciences, P.O. Box: 484, P.C: 411, Sur, Oman</Affiliation>
	<AuthorEmails>talhausman.maths@gmail.com</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.161</DOI>
	<Abstract>Many works are elaborated to derive interesting identities for hypergeometric-type series containing as a factor a digamma function. In the present paper, new reduction formulae for Kamp&#233; de F&#233;riet series of types F2:1;0 1:2;1 and F3:1;0 2:2;1 are performed. By specializing certain parameters, series identities and related reduction identities are deduced. An interesting application is also studied concerning the evaluation of the average intensity of a multi-Gaussian beam propagating through a turbulent atmosphere.</Abstract>
	<Keywords>Generalized hypergeometric function, Kampé de Fériet function, Incomplete gamma functions, Hyperbolic sine and cosine integral functions.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2257-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2257-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>Almost Simple Groups of Lie Rank Two and Genus Two</ArticleTitle>
		<FirstPage>173</FirstPage>
		<LastPage>180</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Haval M.</FirstName>
	<MiddleName></MiddleName>
	<LastName>Mohammed Salih</LastName>
	<Affiliation>Department of Mathematics, Faculty of Science, Soran University, Kawa St.-Soran, Erbil, Iraq</Affiliation>
	<AuthorEmails>havalmahmood07@gmail.com</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.173</DOI>
	<Abstract>For a finite group G, the Hurwitz space Hinr,g(G) is the space of genus g covers of the Riemann sphere P1 with r branch points and the monodromy group G. In this paper, we study the connectedness of the Hurwitz space Hinr,g(G) where G is almost simple groups of Lie rank two, with at least four branch points and genus two. Our approach uses computational tools, relying on the computer algebra system GAP and the MAPCLASS package, to find the connected components of Hinr,g(G). This work gives us the complete classification of G.</Abstract>
	<Keywords>Genus two groups, Almost simple groups, Braid orbits, Connected components.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2261-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2261-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>Duality of FqFq[u]-additive Skew Cyclic Codes</ArticleTitle>
		<FirstPage>181</FirstPage>
		<LastPage>196</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Saeid</FirstName>
	<MiddleName></MiddleName>
	<LastName>Bagheri</LastName>
	<Affiliation>Department of Mathematics, Malayer University, Malayer, Iran</Affiliation>
	<AuthorEmails>bagheri69@gmail.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Roghayeh</FirstName>
	<MiddleName></MiddleName>
	<LastName>Mohammadi Hesari</LastName>
	<Affiliation>Department of Mathematics, Malayer University, Malayer, Iran</Affiliation>
	<AuthorEmails>r.mohammadi1363@yahoo.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Elham</FirstName>
	<MiddleName></MiddleName>
	<LastName>Shahpouri</LastName>
	<Affiliation>Department of Mathematics, Malayer University, Malayer, Iran</Affiliation>
	<AuthorEmails>elhamshahpouri@yahoo.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Karim</FirstName>
	<MiddleName></MiddleName>
	<LastName>Samei</LastName>
	<Affiliation>Department of Mathematics, Bu Ali Sina University, Iran</Affiliation>
	<AuthorEmails>samei@ipm.ir</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.181</DOI>
	<Abstract>Li et al. (2021) obtained the generator polynomials and the minimal generating sets of FqFq[u]-linear skew cyclic codes, where q is a power of a prime integer and u2 = 0. In this paper, we determine the structure of dual of these codes in terms of their generating polynomials and we illustrate the dual of some special FqFq[u]-additive skew cyclic codes.
&#160;</Abstract>
	<Keywords>Chain ring, Skew cyclic code, Additive skew cyclic code, Duality.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2285-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2285-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>Some Further Refinements of Hermite-Hadamard Type Inequalities for Harmonically Convex and P-Convex Functions via Fractional Integrals</ArticleTitle>
		<FirstPage>197</FirstPage>
		<LastPage>216</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>Maamar</FirstName>
	<MiddleName></MiddleName>
	<LastName>BENBACHIR</LastName>
	<Affiliation>Faculty of Sciences, Saad Dahlab University, Blida1, Algeria</Affiliation>
	<AuthorEmails>mbenbachir2001@gmail.com</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Farid</FirstName>
	<MiddleName></MiddleName>
	<LastName>CHABANE</LastName>
	<Affiliation>Laboratory of Mathematics and Applied Sciences, University of Ghardaia, Algeria</Affiliation>
	<AuthorEmails>chabane.farid@univ-ghardaia.dz</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>Imdat</FirstName>
	<MiddleName></MiddleName>
	<LastName>ISCAN</LastName>
	<Affiliation>Faculty of Arts and Sciences, Department of Mathematics, Giresun University, Giresun, Turkey</Affiliation>
	<AuthorEmails>imdat.iscan@giresun.edu.tr</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.197</DOI>
	<Abstract>It is well known that Hermite-Hadamard inequality generates an estimate of the mean value of the convex function over a bounded interval, in this work we investigate some Hermite-Hadamard type integral inequalities for p-convex functions and harmonically convex functions in fractional integral forms. Precisely, we provide extensions better than those existing in earlier works.
&#160;</Abstract>
	<Keywords>Hermite-Hadamard inequality, Harmonically convex function, PConvex function, Fractional integral, Refinement.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2288-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2288-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
	
		<Article>
		<Journal>
			<PublisherName>ACECR at Tarbiat Modares University</PublisherName>
			<JournalTitle>Iranian Journal of Mathematical Sciences and Informatics</JournalTitle>
			<PISSN>1735-4463</PISSN>
			<EISSN>2008-9473</EISSN>
			<Volume>21</Volume>
			<Issue>1</Issue>
			<PubDate PubStatus="epublish">
				<Year>2026</Year>
				<Month>4</Month>
				<Day>1</Day>
			</PubDate>
		</Journal>
			
		<ArticleTitle>Global Weak Roman Domination in Graphs</ArticleTitle>
		<FirstPage>217</FirstPage>
		<LastPage>228</LastPage>
		<Language>EN</Language>
		

	<AuthorList>
	<Author>
	<FirstName>P. Roushini Leely</FirstName>
	<MiddleName></MiddleName>
	<LastName>Pushpam</LastName>
	<Affiliation>Department of Mathematics, D.B. Jain College, Chennai - 600 097, Tamil Nadu, Inida</Affiliation>
	<AuthorEmails>roushinip@yahoo.com</AuthorEmails>
	<CorrespondingAuthor>N</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	<Author>
	<FirstName>N.</FirstName>
	<MiddleName></MiddleName>
	<LastName>Srilakshmi</LastName>
	<Affiliation>Department of Mathematics, D.B. Jain College, Chennai - 600 097, Tamil Nadu, Inida</Affiliation>
	<AuthorEmails>srilakshmi_murali@yahoo.com</AuthorEmails>
	<CorrespondingAuthor>Y</CorrespondingAuthor>
	<ORCID></ORCID>
	 </Author>
	</AuthorList>
	<DOI>10.66224/ijmsi.21.1.217</DOI>
	<Abstract>A Roman dominating function (RDF) of a graph G = (V, E) is a function f : V (G) &#8594; {0, 1, 2} satisfying the condition that every vertex u for which f (u) = 0 is adjacent to at least one vertex v for which f (v) = 2. A vertex u with f (u) = 0 is said to be undefended if it is not adjacent to a vertex with f(v) &#62; 0. For a graph G, a function f : V (G)&#8594; {0, 1, 2} is said to be a weak Roman dominating function (WRDF) if each vertex u with f (u) = 0 is adjacent to a vertex v with f(v) &#62; 0 such that the function f&#8242;: V (G) &#8594; {0, 1, 2} defined by f&#8242;(u) = 1, f&#8242;(v) = f (v)- 1 and f&#8242;(w) = f (w) if w &#8712; V - {u, v}, has no undefended vertex. The weight of f is defined to be the value f(V ) = &#8721;u&#8712;V f (u). The minimum weight of a weak Roman dominating function of a graph G is called the weak Roman domination number of G and is denoted by &#947;r(G). A WRDF with weight &#947;r(G) is called a &#947;r(G)-function. A set S &#8838;V is a global dominating set if S dominates both G and its complement G. The global domination number &#947;g(G) of a graph G is the minimum cardinality of a global dominating set S. We extend the idea of global domination to weak Roman domination as follows: For a graph G, the function f : V (G) &#8594; {0, 1, 2} is a global weak Roman dominating function (GWRDF) if f is a WRDF for both G and its complement G. The weight of a global weak Roman dominating function is the value
f (V ) = &#8721;u&#8712;V f (u). The minimum weight of a global weak Roman dominating function of a graph G is called the global weak Roman domination number of G and is denoted by &#947;gr(G). In this paper, we initiate a study of this parameter.</Abstract>
	<Keywords>Weak Roman domination, Global weak Roman domination.</Keywords>

			<URLs>
				<abstract>http://ijmsi.ir/article-1-2163-en.html</abstract>
				<Fulltext>
					<pdf>http://ijmsi.ir/article-1-2163-en.pdf</pdf>
				</Fulltext>
			</URLs>
			
			
	</Article>
 </ArticleSet>
 
  
  
  
  
 