
	<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">
	<responseDate>2026-06-08T20:54:54+03:30</responseDate>
	<request metadataPrefix="cr_unixml" verb="ListRecords" set="10.1002">http://ijiepr.iust.ac.ir/browse.php?mag_id=9&amp;slc_lang=en&amp;sid=1</request>
	<ListRecords>
		
			
				<record>
					<header>
						<identifier>9-116</identifier>
						<datestamp>2026-06-08</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>International Journal of Industrial Engineering & Production Research</full_title>
									<abbrev_title>IJIEPR</abbrev_title>
									<issn media_type="print">2008-4889</issn>
									<issn media_type="electronic">2345-363X</issn>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2006</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>4</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Experimental Study and Three-Dimensional Numerical Flow Simulation in a Centrifugal Pump when Handling Viscous Fluids</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>M. H.</given_name>
					<surname>ShojaeeFard</surname>
					<email>. mhshf@iust.ac.ir</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>F. A.</given_name>
					<surname>Boyaghchi</surname>
					<email></email>
				</person_name>
					
				<person_name contributor_role="author" sequence="3">
					<given_name>M. B.</given_name>
					<surname>Ehghaghi</surname>
					<email>ehghaghi@navid.com</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			In this paper the centrifugal pump performances are tested when handling water and viscous oils as Newtonian fluids. Also, this paper shows a numerical simulation of the three-dimensional fluid flow inside a centrifugal pump. For these numerical simulations the SIMPLEC algorithm is used for solving governing equations of incompressible viscous/turbulent flows through the pump. The k-ε turbulence model is adopted to describe the turbulent flow process. These simulations have been made with a steady calculation using the multiple reference frames (MRF) technique to take into account the impeller- volute interaction. Numerical results are compared with the experimental characteristic curve for each viscous fluid. The data obtained allow the analysis of the main phenomena existent in this pump, such as: head, efficiency and power changes for different operating conditions. Also, the correction factors for oils are obtained from the experiment for part loading (PL), best efficiency point (BEP) and over loading (OL). These results are compared with proposed factors by American Hydraulic Institute (HIS) and Soviet :::union::: (USSR). The comparisons between the numerical and experimental results show good agreement.
			</abstract>
				<keywords>
	<keyword>Centrifugal pump</keyword>
	<keyword>Performance</keyword>
	<keyword>Newtonian fluids</keyword>
	<keyword>Viscous fluid flow</keyword>
	<keyword>Correction factors</keyword>
	<keyword>3D numerical simulation</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2006</year>
								  <month>11</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>53</first_page>
								  <last_page>60</last_page>
							  </pages>
								  <fullTextUrl></fullTextUrl>
							  <doi_data>
								  <doi></doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>9-117</identifier>
						<datestamp>2026-06-08</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>International Journal of Industrial Engineering & Production Research</full_title>
									<abbrev_title>IJIEPR</abbrev_title>
									<issn media_type="print">2008-4889</issn>
									<issn media_type="electronic">2345-363X</issn>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2006</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>4</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>Information and Covariance Matrices for Multivariate Pareto (IV), Burr, and Related Distributions</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>GH.</given_name>
					<surname>YARI</surname>
					<email>yari@iust.ac.ir </email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>M. D</given_name>
					<surname>JAFARI</surname>
					<email>djafari@lss.supelec.fr</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			Main result of this paper is to derive the exact analytical expressions of information and covariance matrix for multivariate Pareto, Burr and related distributions. These distributions arise as tractable parametric models in reliability, actuarial science, economics, finance and telecommunications. We showed that all the calculations can be obtained from one main moment multidimensional integral whose expression is obtained through some particular change of variables. Indeed, we consider that this calculus technique for that improper integral has its own importance.  
			</abstract>
				<keywords>
	<keyword>gamma and beta functions</keyword>
	<keyword>polygamma functions; Information matrix</keyword>
	<keyword>covariance matrix; multivariate pareto models</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2006</year>
								  <month>11</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>61</first_page>
								  <last_page>69</last_page>
							  </pages>
								  <fullTextUrl></fullTextUrl>
							  <doi_data>
								  <doi></doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>9-118</identifier>
						<datestamp>2026-06-08</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>International Journal of Industrial Engineering & Production Research</full_title>
									<abbrev_title>IJIEPR</abbrev_title>
									<issn media_type="print">2008-4889</issn>
									<issn media_type="electronic">2345-363X</issn>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2006</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>4</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>A Numerical Method for Backward Inverse Heat Conduction Problem With two Unknown Functions</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>A.</given_name>
					<surname>Shidfar</surname>
					<email>, shidfar@iust.ac.ir</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>Ali</given_name>
					<surname>Zakeri</surname>
					<email></email>
				</person_name>
				
				</contributors>
			
			<abstract>
			This paper considers a linear one dimensional inverse heat conduction problem with non constant thermal diffusivity and two unknown terms in a heated bar with unit length. By using the WKB method, the heat flux at the end of boundary and initial temperature will be approximated, numerically. By choosing a suitable parameter in WKB method the ill-posedness of solution will be improved. Finally, a numerical example will be presented.
			</abstract>
				<keywords>
	<keyword>Inverse heat conduction</keyword>
	<keyword>Ill-posed problem</keyword>
	<keyword>Finite difference method</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2006</year>
								  <month>11</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>71</first_page>
								  <last_page>74</last_page>
							  </pages>
								  <fullTextUrl></fullTextUrl>
							  <doi_data>
								  <doi></doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>9-119</identifier>
						<datestamp>2026-06-08</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>International Journal of Industrial Engineering & Production Research</full_title>
									<abbrev_title>IJIEPR</abbrev_title>
									<issn media_type="print">2008-4889</issn>
									<issn media_type="electronic">2345-363X</issn>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2006</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>4</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>A Layer DEA Model for Measuring and Improving the Efficiency in the Presence of Special Decision Making Units</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>M.R.</given_name>
					<surname>Alirezaee</surname>
					<email>mralirez@iust.ac.ir</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>S.A</given_name>
					<surname>Mir-Hassani</surname>
					<email></email>
				</person_name>
				
				</contributors>
			
			<abstract>
			In the evaluation of non-efficient units by Data Envelopment Analysis (DEA) referenced Decision Making Units (DMU’s) have an important role. Unfortunately DMU’s with extra ordinary output can lead to a monopoly in a reference set, the fact called abnormality due to the outliers' data. In this paper, we introduce a DEA model for evaluating DMU’s under this circumstance. The layer model can result in a ranking for DMU’s and obtain an improving strategy leading to a better layer.
			</abstract>
				<keywords>
	<keyword>Data Envelopment Analysis</keyword>
	<keyword>Layer Model</keyword>
	<keyword>Special Decision Making Units</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2006</year>
								  <month>11</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>75</first_page>
								  <last_page>79</last_page>
							  </pages>
								  <fullTextUrl></fullTextUrl>
							  <doi_data>
								  <doi></doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
				
			
				<record>
					<header>
						<identifier>9-120</identifier>
						<datestamp>2026-06-08</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>International Journal of Industrial Engineering & Production Research</full_title>
									<abbrev_title>IJIEPR</abbrev_title>
									<issn media_type="print">2008-4889</issn>
									<issn media_type="electronic">2345-363X</issn>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_metadata>
								<journal_issue>
									<publication_date media_type="print">
										<year>2006</year>
									</publication_date>
									<journal_volume>
										<volume>17</volume>
									</journal_volume>
									<issue>4</issue>
									<doi_data>
										<doi></doi>
										<resource></resource>
									</doi_data>
								</journal_issue>
								<journal_article publication_type="full_text">
									<titles>
										<title>The Lie Algebra of Smooth Sections of a T-bundle</title>
									</titles>

				<contributors>
				
				<person_name contributor_role="author" sequence="1">
					<given_name>M.</given_name>
					<surname>Nadjafikhah</surname>
					<email>m_nadjafikhah@iust.ac.ir</email>
				</person_name>
					
				<person_name contributor_role="author" sequence="2">
					<given_name>H. R.</given_name>
					<surname>Salimi Moghaddam</surname>
					<email>salimi_m@iust.ac.ir</email>
				</person_name>
				
				</contributors>
			
			<abstract>
			In this article, we generalize the concept of the Lie algebra of vector fields to the set of smooth sections of a T-bundle which is by definition a canonical generalization of the concept of a tangent bundle. We define a Lie bracket multiplication on this set so that it becomes a Lie algebra. In the particular case of tangent bundles this Lie algebra coincides with the Lie algebra of vector fields.
			</abstract>
				<keywords>
	<keyword>Vector bundle</keyword>
	<keyword>Lie theory</keyword>
	</keywords>

							  <publication_date media_type="print">
								  <year>2006</year>
								  <month>11</month>
								  <day>01</day>
							  </publication_date>
							  <pages>
								  <first_page>81</first_page>
								  <last_page>85</last_page>
							  </pages>
								  <fullTextUrl></fullTextUrl>
							  <doi_data>
								  <doi></doi>
								  <resource></resource>
							  </doi_data>
							  <citation_list>
							  </citation_list>
						  </journal_article>
					  </journal>
				  </cr_unixml:crossref>
			  </metadata>
			</record>
			
		</ListRecords>
		</OAI-PMH>
		 
  
  
  
  
 