
	<OAI-PMH xmlns="http://www.openarchives.org/OAI/2.0/" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance"	xmlns:cr_unixml="http://www.crossref.org/xschema/1.0" xsi:schemaLocation="http://www.openarchives.org/OAI/2.0/ http://www.openarchives.org/OAI/2.0/OAI-PMH.xsd">
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				<record>
					<header>
						<identifier>36-1385</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
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							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Wave Propagation in Generalized Thermodiffusion Elastic Medium with Impedence Boundary Condition</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>S.</given_name>
					<surname>Kaushal</surname>
					<email>sachin_kuk@yahoo.co.in</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>K.</given_name>
					<surname>Parmar</surname>
					<email>kulmaths@gmail.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="3">
					<given_name></given_name>
					<surname>Priya</surname>
					<email></email>
				</person_name>
				
				</contributors>
			
			<abstract>
			In the present investigation, we study the reflection of plane waves, that is, Longitudinal displacement wave(P-Wave), Thermal wave(T-Wave) and Mass Diffusive wave(MD-Wave) in thermodiffusion elastic-half medium which is subjected to impedence boundary condition in context of one relaxatioon time theory given by Lord and Shulman theory (L-S) and the Coupled theory (C-T) of thermoelasticity. The expressions of amplitude ratios are obtained numerically and their variation with angle of incidence is presented graphically for a particular model to emphasize on the impact of impedence parameter, relaxation time and diffusion. Some special cases are also deduced.
			</abstract>
				<keywords>
	<keyword>Thermodiffusion</keyword>
	<keyword>Amplitude Ratios</keyword>
	<keyword>Plane waves</keyword>
	<keyword>Impedence boundary.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>1</first_page>
								  <last_page>17</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1385-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.1</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
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			</record>
				
			
				<record>
					<header>
						<identifier>36-1185</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Optimizing the Distribution of Dairy Products by Heuristic Algorithms and Geographic Information System: A Case Study of FARS PEGAH DAIRY COMPANY</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>M.</given_name>
					<surname>Sharifi</surname>
					<email>meysamsharifi87@yahoo.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>M. B.</given_name>
					<surname>Ahmadi</surname>
					<email>mbahmadi@shirazu.ac.ir</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			The problem of the distribution of dairy products, which is classified as a combinatorial optimization problem, cannot be solved in polynomial time. In this paper, an algorithm based on Ant Colony Hybrid meta-heuristic system and Geographic Information System (GIS) was used to find a near-optimal solution to this problem. Using the former method, the nearest neighbor heuristic algorithm was used to find an initial solution, and then, Campbell insertion algorithm having O($ n^{3} $) complexity was applied in order to find a feasible solution. Furthermore, cross exchange local search algorithm was utilized to reduce the time of finding a near-optimal solution. Using the latter method, with regard to geographic features of the problem, the distribution network was optimized by GIS.&#160;&#160; Besides, we attempted to optimize the distribution network of dairy products using multi-objective mathematical model.
			</abstract>
				<keywords>
	<keyword>Ant colony algorithm</keyword>
	<keyword>Geographic information system</keyword>
	<keyword>Vehicle routing problem.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>19</first_page>
								  <last_page>44</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1185-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.19</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1318</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Homomorphisms on Topological Groups from the Perspective of Bourbaki-boundedness</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>M.</given_name>
					<surname>Moosaei</surname>
					<email>moosaeim1987@yahoo.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>Gh. R.</given_name>
					<surname>Rezaei</surname>
					<email>grezaei@hamoon.usb.ac.ir</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="3">
					<given_name>J.</given_name>
					<surname>Jamalzadeh</surname>
					<email>Jamalzadeh1980@math.usb.ac.ir</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			In this note we study some topological properties of bounded sets and Bourbaki-bounded sets. Also we introduce two types of Bourbaki-bounded homomorphisms on topological groups&#160; including, n$-$Bourbaki-bounded homomorphisms and$hspace{1mm}$ B$-$Bourbaki-bounded homomorphisms. We compare them to each other and with the class of continuous homomorphisms. So, two topologies are presented on them and we determine some properties on domain and range spaces led to Bourbaki-completeness some of these classes of homomorphisms with the given topologies. At the end of this note we focus on n-compact homomorphisms and B-compact homomorphisms briefly.
			</abstract>
				<keywords>
	<keyword>Topological group</keyword>
	<keyword>Bounded set</keyword>
	<keyword>Bourbaki-bounded set</keyword>
	<keyword>Bourbaki-bounded homomorphism</keyword>
	<keyword>Continuous homomorphism</keyword>
	<keyword>Compact homomorphism</keyword>
	<keyword>Bourbaki-completeness.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>45</first_page>
								  <last_page>58</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1318-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.45</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1415</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Graded Prime Ideals Attached to a Group Graded Module</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>A. U.</given_name>
					<surname>Ansari</surname>
					<email>ajimmatau@gmail.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>B. K.</given_name>
					<surname>Sharma</surname>
					<email>brajeshsharma72@gmail.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="3">
					<given_name>Sh. D.</given_name>
					<surname>Kumar</surname>
					<email>sdt@mnnit.ac.in</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="4">
					<given_name>S.</given_name>
					<surname>Behara</surname>
					<email>srinivasbehara45@gmail.com</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			Let $G$ be a finitely generated abelian group and $M$ be a $G$-graded $A$-module. In general, $G$-associated prime ideals to $M$ may not exist. In this paper, we introduce the concept of $G$-attached prime ideals to $M$ as a generalization of $G$-associated prime ideals which gives a connection between certain $G$-prime ideals and $G$-graded modules over a (not necessarily $G$-graded Noetherian) ring. We prove that the $G$-attached prime ideals exist for every nonzero $G$-graded module and this generalization is proper. We transfer many results of $G$-associated prime ideals to $G$-attached prime ideals and give some applications of it.
			</abstract>
				<keywords>
	<keyword>$G$-graded module</keyword>
	<keyword>$G$-associated prime ideal</keyword>
	<keyword>$G$-attached prime ideal</keyword>
	<keyword>Weak $G$-attached prime ideal.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>59</first_page>
								  <last_page>74</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1415-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.59</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
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			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1420</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Linear Formulas in Continuous Logic</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>S. M.</given_name>
					<surname>Bagheri</surname>
					<email>bagheri@modares.ac.ir</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>F.</given_name>
					<surname>Fadai</surname>
					<email>fadai@modares.ac.ir</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			We prove that continuous sentences preserved by the ultramean construction (a generalization of the ultraproduct construction) are exactly those sentences which are approximated by linear sentences. Continuous sentences preserved by linear elementary equivalence are exactly those sentences which are approximated in the Riesz space generated by linear sentences. Also, characterizations for linear $Delta_n$-sentences and positive linear theories will be given.
			</abstract>
				<keywords>
	<keyword>Continuous logic</keyword>
	<keyword>Ultramean</keyword>
	<keyword>Linear formula</keyword>
	<keyword>$Sigma_n$-formula</keyword>
	<keyword>Positive formula.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>75</first_page>
								  <last_page>86</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1420-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.75</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
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			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1421</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>On a New Reverse Hilbert\'s Type Inequality</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>G.</given_name>
					<surname>Xi</surname>
					<email>xigaowen@163.com</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			In this paper, by using the Euler-Maclaurin expansion for the Riemann-$zeta$ function, we establish an inequality of a weight coefficient. Using this inequality, we derive a new reverse Hilbert&#39;s type inequality. As an applications, an equivalent form is obtained.
			</abstract>
				<keywords>
	<keyword>Hilbert's type inequality</keyword>
	<keyword>Weight coefficien</keyword>
	<keyword>H"{o}lder inequality</keyword>
	<keyword>Riemann-$zeta$ function</keyword>
	<keyword>Reverse.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>87</first_page>
								  <last_page>95</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1421-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.87</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1424</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>A Note on Absolute Central Automorphisms of Finite $p$-Groups</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>R.</given_name>
					<surname>Soleimani</surname>
					<email>r_soleimani@pnu.ac.ir</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			Let $G$ be a finite group. The automorphism $sigma$ of a group $G$ is said to be an absolute central automorphism, if for all $xin G$, $x^{-1}x^{sigma}in L(G)$, where $L(G)$ be the absolute centre of $G$. In this paper, we study&#160; some properties of absolute central automorphisms of a given finite $p$-group.
			</abstract>
				<keywords>
	<keyword>Absolute centre</keyword>
	<keyword>Absolute central automorphisms</keyword>
	<keyword>Finite $p$-groups.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>97</first_page>
								  <last_page>108</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1424-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.97</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1441</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>On the Generalization of Interval Valued $left( in ,in vee q_{widetilde{k}}right) $-Fuzzy bi-Ideals in Ordered Semigroups</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>M. S.</given_name>
					<surname>Ali Khan</surname>
					<email>sajjadalimath@yahoo.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>S.</given_name>
					<surname>Abdullah</surname>
					<email>saleemabdullah81@yahoo.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="3">
					<given_name>K.</given_name>
					<surname>Hila</surname>
					<email>kostaq_hila@yahoo.com</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			In this paper, we introduce a new sort of interval valued $left(in ,in vee q_{widetilde{k}}^{widetilde{delta }}right) $-fuzzy bi-ideal in ordered semigroups which is the generalization of interval valued $left( in ,in vee q_{%widetilde{k}}right) $-fuzzy bi-ideal and interval valued $left( in ,in vee qright) $-fuzzy bi-ideal of ordered semigroups. We give examples in which we show that these structures are more general than previous one.&#160; Finally, we characterize ordered semigroup by the property of interval valued $left( in ,in vee q_{% widetilde{k}}^{widetilde{delta }}right) $-implication based fuzzy bi-ideals.
			</abstract>
				<keywords>
	<keyword>Interval valued fuzzy bi-ideal</keyword>
	<keyword>Interval valued $left( in</keyword>
	<keyword>in vee q_{widetilde{k}}^{widetilde{delta }}right) $-fuzzy bi-ideal</keyword>
	<keyword>Implication based interval valued $left( in</keyword>
	<keyword>in vee q_{widetilde{k}}^{widetilde{delta }}right) $-fuzzy bi-ideal.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>109</first_page>
								  <last_page>137</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1441-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.109</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1428</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>The Auslander-Reiten Conjecture for Group Rings</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>A.</given_name>
					<surname>Bahlekeh</surname>
					<email>n.bahlekeh@gmail.com</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			This paper studies the vanishing of $Ext$ modules over group rings. Let $R$ be a commutative noetherian ring and $ga$ a group. We provide a criterion under which the vanishing of self extensions of a finitely generated $Rga$-module $M$ forces it to be projective. Using this result, it is shown that $Rga$ satisfies the Auslander-Reiten conjecture, whenever $R$ has finite global dimension and $ga$ is a finite acyclic group.
			</abstract>
				<keywords>
	<keyword>Auslander-Reiten conjecture</keyword>
	<keyword>Group rings</keyword>
	<keyword>Periodic cohomology.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>139</first_page>
								  <last_page>146</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1428-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.139</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1448</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>On the Properties of Balancing and Lucas-Balancing $p$-Numbers</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>A.</given_name>
					<surname>Behera</surname>
					<email>adikanda.math@gmail.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>P.</given_name>
					<surname>Ray</surname>
					<email>prasantamath@suniv.ac.in</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			The main goal of this paper is to develop a new generalization of balancing and Lucas-balancing sequences namely balancing and Lucas-balancing $p$-numbers and derive several identities related to them. Some combinatorial forms of these numbers are also presented.
			</abstract>
				<keywords>
	<keyword>Balancing $p$-numbers</keyword>
	<keyword>Lucas-balancing $p$-numbers</keyword>
	<keyword>Incomplete balancing $p$-numbers</keyword>
	<keyword>Incomplete Lucas-balancing $p$-numbers.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>147</first_page>
								  <last_page>163</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1448-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.147</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1505</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Horadam Polynomials Estimates for $lambda$-Pseudo-Starlike Bi-Univalent Functions</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>H.A.</given_name>
					<surname>Hussein</surname>
					<email>alaa.hammadi@qu.edu.iq</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>A.K.</given_name>
					<surname>Wanas</surname>
					<email>abbas.kareem.w@qu.edu.iq</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			In the present investigation, we use the Horadam Polynomials to establish upper bounds for the second and third coefficients of functions belongs to a new subclass of analytic and $lambda$-pseudo-starlike bi-univalent functions defined in the open unit disk $U$. Also, we discuss Fekete-Szeg$ddot{o}$ problem for functions belongs to this subclass.
			</abstract>
				<keywords>
	<keyword>Bi-univalent functions</keyword>
	<keyword>Coefficient bounds</keyword>
	<keyword>Horadam polynomials</keyword>
	<keyword>$lambda$-Pseudo-starlike functions</keyword>
	<keyword>Fekete-Szeg"{o} problem</keyword>
	<keyword>Subordination.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>165</first_page>
								  <last_page>170</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1505-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.165</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1455</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Higher Order Degenerate Hermite-Bernoulli Polynomials Arising from $p$-Adic Integrals on $mathbb{Z}_p$</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>W.</given_name>
					<surname>A. Khan</surname>
					<email>wkhan1@pmu.edu.sa</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>H.</given_name>
					<surname>Haroon</surname>
					<email>hibaharoon786@gmail.comwaseem08_khan@rediffmail.com</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			Our principal interest in this paper is to study higher order degenerate Hermite-Bernoulli polynomials arising from multivariate $p$-adic invariant integrals on $mathbb{Z}_p$. We give interesting identities and properties of these polynomials that are derived using the generating functions and $p$-adic integral equations. Several familiar and new results are shown to follow as special cases. Some symmetry identities are also established.
			</abstract>
				<keywords>
	<keyword>Multivariate $p$-adic invariant integral on $mathbb{Z}_p$</keyword>
	<keyword>Degenerate Bernoulli polynomials</keyword>
	<keyword>Hermite polynomials.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>171</first_page>
								  <last_page>189</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1455-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.171</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1442</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Solis Graphs and Uniquely Metric Basis Graphs</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>M.</given_name>
					<surname>Mohagheghy Nezhad</surname>
					<email>mostafa.mohaqeqi@mail.um.ac.ir</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>F.</given_name>
					<surname>Rahbarnia</surname>
					<email>rahbarnia@um.ac.ir</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="3">
					<given_name>M.</given_name>
					<surname>Mirzavaziri</surname>
					<email>mirzavaziri@um.ac.ir</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="4">
					<given_name>R.</given_name>
					<surname>Ghanbari</surname>
					<email>rghanbari@um.ac.ir</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			A set $Wsubset V (G)$ is called a resolving set, if for every two distinct vertices $u, v in V (G)$ there exists $win W$ such that $d(u,w) not = d(v,w)$, where $d(x, y)$ is the distance between the vertices $x$ and $y$. A resolving set for $G$ with minimum cardinality is called a metric basis. A graph with a unique metric basis is called a uniquely dimensional graph. In this paper, we establish a family of graph called Solis graph, and we prove that if $G$ is a minimal edge unique base graph with the base of size two, then $G$ belongs to the Solis graphs family. Finally, an algorithm is given for finding the metric dimension of a Solis graph.
			</abstract>
				<keywords>
	<keyword>Metric dimension</keyword>
	<keyword>Resolving set</keyword>
	<keyword>Metric basis</keyword>
	<keyword>Uniquely metric basis graphs</keyword>
	<keyword>Solis graph.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>191</first_page>
								  <last_page>212</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1442-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.191</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1456</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>The Graded Classical Prime Spectrum with the Zariski Topology as a Notherian Topological Space</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>M.</given_name>
					<surname>Jaradat</surname>
					<email>mjaradat@mhs.sabis.net</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			Let G be a group with identity e. Let R be a G-graded&#160;commutative ring and let M be a graded R-module. The graded&#160;classical prime spectrum Cl.Specg(M) is defined to be the set of all graded classical prime submodule of M. The Zariski topology&#160;on Cl.Specg(M); denoted by ϱg. In this paper we establish necessary and sufficient conditions for Cl.Specg(M) with the Zariski&#160;topology to be a Noetherian topological space.
&#160;
			</abstract>
				<keywords>
	<keyword>Graded classical prime submodule</keyword>
	<keyword>Graded classical prime spectrum</keyword>
	<keyword>Zariski topology.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>213</first_page>
								  <last_page>233</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1456-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.213</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1436</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Single-Point Visibility Constraint Minimum Link Paths in Simple Polygons</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>M. R.</given_name>
					<surname>Zarrabi</surname>
					<email>mrzarabi@yahoo.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>N.</given_name>
					<surname>Moghadam Charkari</surname>
					<email>charkari@modares.ac.ir</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			We address the following problem: Given a simple polygon $P$ with $n$ vertices and two points $s$ and $t$ inside it, find a minimum link path between them such that a given target point $q$ is visible from at least one point on the path. The method is based on partitioning a portion of $P$ into a number of faces of equal link distance from a source point. This partitioning is essentially a shortest path map (SPM). In this paper, we present an optimal algorithm with $O(n)$ time bound, which is the same as the time complexity of the standard minimum link paths problem.
			</abstract>
				<keywords>
	<keyword>Minimum link path</keyword>
	<keyword>Shortest path map</keyword>
	<keyword>Point location.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>235</first_page>
								  <last_page>241</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1436-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.235</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1482</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>On $(epsilon)$ - Lorentzian para-Sasakian Manifolds</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>D. G.</given_name>
					<surname>Prakasha</surname>
					<email>prakashadg@gmail.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>A.</given_name>
					<surname>Prakash</surname>
					<email>amitmath0185@gmail.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="3">
					<given_name>M.</given_name>
					<surname>Nagaraja</surname>
					<email>nagarajtmvt@gmail.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="4">
					<given_name>P.</given_name>
					<surname>Veeresha</surname>
					<email>viru0913@gmail.com</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			The object of this paper is to study $(epsilon)$-Lorentzian para-Sasakian manifolds. Some typical identities for the curvature tensor and the Ricci tensor of $(epsilon)$-Lorentzian para-Sasakian manifold are investigated. Further, we study globally $phi$-Ricci symmetric and weakly $phi$-Ricci symmetric $(epsilon)$-Lorentzian para-Sasakian manifolds and obtain interesting results.
			</abstract>
				<keywords>
	<keyword>$(epsilon)$-Lorentzian para-Sasakian manifold</keyword>
	<keyword>Einstein manifold</keyword>
	<keyword>globally $phi$-Ricci symmetric manifold</keyword>
	<keyword>Weakly $phi$-Ricci symmetric manifold.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>243</first_page>
								  <last_page>252</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1482-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.243</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1481</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Logical s-t Min-Cut Problem: An Extension to the Classic s-t Min-Cut Problem</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>M.</given_name>
					<surname>Valizadeh</surname>
					<email>valizadeh80@gmail.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>M. H.</given_name>
					<surname>Tadayon</surname>
					<email>tadayon@itrc.ac.ir</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			Let $G$ be a weighted digraph, $s$ and $t$ be two vertices of $G$, and $t$ is reachable from $s$. The logical $s$-$t$ min-cut (LSTMC) problem states how $t$ can be made unreachable from $s$ by removal of some edges of $G$ where (a) the sum of weights of the removed edges is minimum and (b) all outgoing edges of any vertex of $G$ cannot be removed together. If we ignore the second constraint, called the logical removal, the LSTMC problem is transformed to the classic $s$-$t$ min-cut problem. The logical removal constraint applies in situations where non-logical removal is either infeasible or undesired. Although the $s$-$t$ min-cut problem is solvable in polynomial time by the max-flow min-cut theorem, this paper shows the LSTMC problem is NP-Hard, even if $G$ is a DAG with an out-degree of two. Moreover, this paper shows that the LSTMC problem cannot be approximated within $alpha log n$ in a DAG with $n$ vertices for some constant $alpha$. The application of the LSTMC problem is also presented intest case generation of a computer program.
			</abstract>
				<keywords>
	<keyword>Logical s-t min-cut</keyword>
	<keyword>LSTMC</keyword>
	<keyword>Complexity</keyword>
	<keyword>Inapproximability</keyword>
	<keyword>Flow graph</keyword>
	<keyword>Test case generation.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>253</first_page>
								  <last_page>271</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1481-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.253</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1490</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Strong $I^K$-Convergence in Probabilistic Metric Spaces</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>A.K.</given_name>
					<surname>Banerjee</surname>
					<email>akbanerjee1971@gmail.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>M.</given_name>
					<surname>Paul</surname>
					<email>mahendrabktpp@gmail.com</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			In this paper we introduce strong $I^K$-convergence of functions which is common generalization of strong $I^*$-convergence of functions in probabilistic metric spaces. We also define and study strong $I^{K}$-limit points of functions in same space.
			</abstract>
				<keywords>
	<keyword>Strong $I^K$-convergence</keyword>
	<keyword>Strong $(Ivee K)^K$-convergence</keyword>
	<keyword>Strong $I^K$-Cauchy</keyword>
	<keyword>Strong $I^K$-limit points.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>273</first_page>
								  <last_page>288</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1490-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.273</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1479</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Transmission of Cholera Disease with Laplacian and Triangular Parameters</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>M.</given_name>
					<surname>Merdan</surname>
					<email>mmerdan@gumushane.edu.tr</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>Z.</given_name>
					<surname>Bekiryazici</surname>
					<email>zafer.bekiryazici@erdogan.edu.tr</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="3">
					<given_name>T.</given_name>
					<surname>Kesemen</surname>
					<email>tkesemen@gmail.com</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="4">
					<given_name>T.</given_name>
					<surname>Khaniyev</surname>
					<email>tahirkhaniyev@etu.edu.tr</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			A mathematical model has been introduced for the transmission dynamics of cholera disease by GQ Sun et al. recently. In this study, we add Laplacian and Triangular random effects to this model and analyze the variation of results for both cases. The expectations&#160; and coefficients of variation are compared for the random models and the results are used to comment on the differences and similarities between the effects of these probability distributions. The randomness of the model itself is also investigated through comparison of the random and deterministic outcomes.
			</abstract>
				<keywords>
	<keyword>Random differential equation</keyword>
	<keyword>Simulation</keyword>
	<keyword>Cholera</keyword>
	<keyword>Laplace distribution</keyword>
	<keyword>Triangular distribution.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>289</first_page>
								  <last_page>305</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1479-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.289</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>36-1499</identifier>
						<datestamp>2026-10-14</datestamp>
						<setSpec>10.1002</setSpec>
					</header>
					<metadata>
						<cr_unixml:crossref xmlns="http://www.crossref.org/xschema/1.0"
							xsi:schemaLocation="http://www.crossref.org/xschema/1.0 http://www.crossref.org/schema/unixref1.0.xsd">
							<journal>
								<journal_metadata language="en">
									<full_title>Iranian Journal of Mathematical Sciences and Informatics</full_title>
									<abbrev_title>IJMSI</abbrev_title>
									<issn media_type="print">1735-4463</issn>
									<issn media_type="electronic">2008-9473</issn>
									<doi_data>
										<doi>10.66224/ijmsi</doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2022</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>2</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>The Iteration Digraphs of Lambert Map Over the Local Ring $mathbb{Z}/p^kmathbb{Z}$ :  Structures and Enumerations</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>M. Kh.</given_name>
					<surname>Mahmood</surname>
					<email>khalid.math@pu.edu.pk</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>L.</given_name>
					<surname>Anwar</surname>
					<email>lubnaanwar30@yahoo.com</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			Let $p$ be prime and $alpha:x mapsto xg^x$, the Discrete Lambert Map. For $kgeq 1,$ let $ V = {0, 1, 2, . . . , p^k-1}$. The iteration digraph is a directed graph with $V$ as the vertex set and there is a unique directed edge from $u$ to $alpha(u)$ for each $uin V.$ We denote this digraph by $G(g, p^{k}),$ where $gin (mathbb{Z}/p^kmathbb{Z})^*.$&#160; In this piece of work, we investigate the structural properties and find new results modulo higher powers of primes.&#160; We show that if $g$ is of order $p^{d} ,1leq d leq k-1$ then $G(g, p^k)$ has $ p^{k-lceil frac{d}{2}rceil} $ loops. If $g = tp+1,~1leq t leq p^{k-1}-1$ then the digraph contains $frac{p^k+1}{2}$ cycles. Further, if g has order $p^{k -1}$ then $G(g, p^{k})$ has $p-1$ cycles of length $p^{k-1}$ and the digraph is cyclic. We also propose explicit formulas for the enumeration of components.
			</abstract>
				<keywords>
	<keyword>Fixed points</keyword>
	<keyword>Lambert map</keyword>
	<keyword>Multiplicative order.</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2022</year>
								  <month>9</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>307</first_page>
								  <last_page>314</last_page>
							  </pages>
								  <fullTextUrl>http://ijmsi.ir/article-1-1499-en.pdf</fullTextUrl>
							  <doi_data>
								  <doi>10.52547/ijmsi.17.2.307</doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
			
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