On fuzzy solution of a linear optimization problem with max-aggregation function relation inequality constraints
Crisp constraints in the case of linear optimization problem linked to max-aggregation function composition as rule may result in unsatisfactory solution. We propose and discuss a method of getting more feasible solutions, relaxing crisp inequalities/extremes by means of fuzzy sets.
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| Published in: | Annals of operations research Vol. 269; no. 1-2; pp. 521 - 533 |
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| Main Authors: | , , |
| Format: | Journal Article |
| Language: | English |
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01.10.2018
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| ISSN: | 0254-5330, 1572-9338 |
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| Abstract | Crisp constraints in the case of linear optimization problem linked to max-aggregation function composition as rule may result in unsatisfactory solution. We propose and discuss a method of getting more feasible solutions, relaxing crisp inequalities/extremes by means of fuzzy sets. |
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| AbstractList | Crisp constraints in the case of linear optimization problem linked to max-aggregation function composition as rule may result in unsatisfactory solution. We propose and discuss a method of getting more feasible solutions, relaxing crisp inequalities/extremes by means of fuzzy sets. |
| Audience | Academic |
| Author | Kouchakinejad, Fateme Šipošová, Alexandra Mesiar, Radko |
| Author_xml | – sequence: 1 givenname: Radko surname: Mesiar fullname: Mesiar, Radko organization: Faculty of Civil Engineering, Slovak University of Technology – sequence: 2 givenname: Fateme orcidid: 0000-0001-7891-7183 surname: Kouchakinejad fullname: Kouchakinejad, Fateme email: kouchakinezhad@gmail.com organization: Department of Pure Mathematics, Faculty of Mathematics and Computer Science, Shahid Bahonar University of Kerman – sequence: 3 givenname: Alexandra surname: Šipošová fullname: Šipošová, Alexandra organization: Faculty of Civil Engineering, Slovak University of Technology |
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| DOI | 10.1007/s10479-017-2483-6 |
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| Keywords | Max-aggregation function composition Fuzzy solution Fuzzy inequality Linear objective function optimization Fuzzy relation inequalities |
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| References | Baczynski, M., & Jayaram, B. (2008). Fuzzy implications. In Studies in fuzziness and soft computing (Vol. 231). Berlin: Springer. BellmanREZadehLADecision-making in fuzzy environmentManagement Science19701714116410.1287/mnsc.17.4.B141 BeliakovGPraderaACalvoTAggregation functions: A guide for practitioners2007BerlinSpringer Kouchakinejad, F., Mashinchi, M., & Mesiar, R. (2016). Solution-set invariant matrices and vectors in fuzzy relation inequalities based on max-aggregation function composition. Iranian Journal of Fuzzy Systems, 13(7), 91–100. ShiehBSSolutions of fuzzy relation equations based on continuous t-normsInformation Sciences20071774208421510.1016/j.ins.2007.04.006 GhodousianAKhorramEFuzzy linear optimization in the presence of the fuzzy relation inequality constraints with max–min compositionInformation Sciences200817850151910.1016/j.ins.2007.07.022 DuranteFQuesada-MolinaJJSempiCSemicopulas: Characterizations and applicabilityKybernetika200642287302 KouchakinejadFKhorramEMashinchiMFuzzy optimization of linear objective function subject to max-average relational inequality constraintsJournal of Intelligent and Fuzzy Systems20152963564510.3233/IFS-141361 FernandezMJGilPSome specific types of fuzzy relation equationsInformation Sciences200416418919510.1016/j.ins.2003.05.007 SakawaMFuzzy sets and interactive multi-objective optimization1993New YorkPlenum10.1007/978-1-4899-1633-4 GrabischMMarichalJLMesiarRPapEAggregation functions2009CambridgeCambridge University Press10.1017/CBO9781139644150 StamouGBTzafestasSGResolution of composite fuzzy relation equations based on Archimedean triangular normsFuzzy Sets and Systems20011209540710.1016/S0165-0114(99)00117-7 RE Bellman (2483_CR3) 1970; 17 F Durante (2483_CR4) 2006; 42 2483_CR9 BS Shieh (2483_CR11) 2007; 177 M Grabisch (2483_CR7) 2009 MJ Fernandez (2483_CR5) 2004; 164 GB Stamou (2483_CR12) 2001; 120 F Kouchakinejad (2483_CR8) 2015; 29 M Sakawa (2483_CR10) 1993 G Beliakov (2483_CR2) 2007 2483_CR1 A Ghodousian (2483_CR6) 2008; 178 |
| References_xml | – reference: FernandezMJGilPSome specific types of fuzzy relation equationsInformation Sciences200416418919510.1016/j.ins.2003.05.007 – reference: StamouGBTzafestasSGResolution of composite fuzzy relation equations based on Archimedean triangular normsFuzzy Sets and Systems20011209540710.1016/S0165-0114(99)00117-7 – reference: Kouchakinejad, F., Mashinchi, M., & Mesiar, R. (2016). Solution-set invariant matrices and vectors in fuzzy relation inequalities based on max-aggregation function composition. Iranian Journal of Fuzzy Systems, 13(7), 91–100. – reference: DuranteFQuesada-MolinaJJSempiCSemicopulas: Characterizations and applicabilityKybernetika200642287302 – reference: SakawaMFuzzy sets and interactive multi-objective optimization1993New YorkPlenum10.1007/978-1-4899-1633-4 – reference: KouchakinejadFKhorramEMashinchiMFuzzy optimization of linear objective function subject to max-average relational inequality constraintsJournal of Intelligent and Fuzzy Systems20152963564510.3233/IFS-141361 – reference: BellmanREZadehLADecision-making in fuzzy environmentManagement Science19701714116410.1287/mnsc.17.4.B141 – reference: ShiehBSSolutions of fuzzy relation equations based on continuous t-normsInformation Sciences20071774208421510.1016/j.ins.2007.04.006 – reference: GhodousianAKhorramEFuzzy linear optimization in the presence of the fuzzy relation inequality constraints with max–min compositionInformation Sciences200817850151910.1016/j.ins.2007.07.022 – reference: GrabischMMarichalJLMesiarRPapEAggregation functions2009CambridgeCambridge University Press10.1017/CBO9781139644150 – reference: Baczynski, M., & Jayaram, B. (2008). Fuzzy implications. In Studies in fuzziness and soft computing (Vol. 231). Berlin: Springer. – reference: BeliakovGPraderaACalvoTAggregation functions: A guide for practitioners2007BerlinSpringer – volume-title: Fuzzy sets and interactive multi-objective optimization year: 1993 ident: 2483_CR10 doi: 10.1007/978-1-4899-1633-4 – volume-title: Aggregation functions year: 2009 ident: 2483_CR7 doi: 10.1017/CBO9781139644150 – ident: 2483_CR9 – volume: 164 start-page: 189 year: 2004 ident: 2483_CR5 publication-title: Information Sciences doi: 10.1016/j.ins.2003.05.007 – volume: 120 start-page: 95 year: 2001 ident: 2483_CR12 publication-title: Fuzzy Sets and Systems doi: 10.1016/S0165-0114(99)00117-7 – volume: 178 start-page: 501 year: 2008 ident: 2483_CR6 publication-title: Information Sciences doi: 10.1016/j.ins.2007.07.022 – volume: 177 start-page: 4208 year: 2007 ident: 2483_CR11 publication-title: Information Sciences doi: 10.1016/j.ins.2007.04.006 – volume: 42 start-page: 287 year: 2006 ident: 2483_CR4 publication-title: Kybernetika – volume-title: Aggregation functions: A guide for practitioners year: 2007 ident: 2483_CR2 – volume: 29 start-page: 635 year: 2015 ident: 2483_CR8 publication-title: Journal of Intelligent and Fuzzy Systems doi: 10.3233/IFS-141361 – ident: 2483_CR1 – volume: 17 start-page: 141 year: 1970 ident: 2483_CR3 publication-title: Management Science doi: 10.1287/mnsc.17.4.B141 |
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| Title | On fuzzy solution of a linear optimization problem with max-aggregation function relation inequality constraints |
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