The multiobjective traveling salesman–repairman problem with profits: design and implementation of a variable neighborhood descent algorithm for a real scenario
This paper introduces a problem that can be seen as a combination of the traveling salesman problem with profits and the traveling repairman problem with profits, coined as the multi‐objective traveling salesman–repairman problem with profits (Mo‐TSRPP). The objective of the Mo‐TSRPP is to simultane...
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| Published in | International transactions in operational research Vol. 32; no. 1; pp. 221 - 243 |
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| Main Authors | , , , |
| Format | Journal Article |
| Language | English |
| Published |
Oxford
Blackwell Publishing Ltd
01.01.2025
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| Subjects | |
| Online Access | Get full text |
| ISSN | 0969-6016 1475-3995 1475-3995 |
| DOI | 10.1111/itor.13407 |
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| Abstract | This paper introduces a problem that can be seen as a combination of the traveling salesman problem with profits and the traveling repairman problem with profits, coined as the multi‐objective traveling salesman–repairman problem with profits (Mo‐TSRPP). The objective of the Mo‐TSRPP is to simultaneously optimize three objectives: the total cost, total latency, and total profit. Indirectly, the number of nodes visited is also considered although not as an objective itself since it is determined by the size of every efficient solution in the Pareto front. The Mo‐TSRPP emerges as a real‐world problem in which a freelancer, which repairs appliances, wants to plan the daily route. Moreover, the daily plan does not require to visit all customers. To solve the problem, first, a greedy randomized adaptive procedure is designed to generate a set of high‐quality nondominated solutions and then, a variable neighborhood descent algorithm is applied for further improving the initial set. This procedure allows us to attain a good approximation of the Pareto front. To prove the performance of the proposal a comparison is done against three well‐known evolutionary algorithms: NSGA‐II, SPEA‐2, and MOEA/D. Finally, a realistic problem is shown and solved to illustrate the potential of the algorithm. |
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| AbstractList | This paper introduces a problem that can be seen as a combination of the traveling salesman problem with profits and the traveling repairman problem with profits, coined as the multi‐objective traveling salesman–repairman problem with profits (Mo‐TSRPP). The objective of the Mo‐TSRPP is to simultaneously optimize three objectives: the total cost, total latency, and total profit. Indirectly, the number of nodes visited is also considered although not as an objective itself since it is determined by the size of every efficient solution in the Pareto front. The Mo‐TSRPP emerges as a real‐world problem in which a freelancer, which repairs appliances, wants to plan the daily route. Moreover, the daily plan does not require to visit all customers. To solve the problem, first, a greedy randomized adaptive procedure is designed to generate a set of high‐quality nondominated solutions and then, a variable neighborhood descent algorithm is applied for further improving the initial set. This procedure allows us to attain a good approximation of the Pareto front. To prove the performance of the proposal a comparison is done against three well‐known evolutionary algorithms: NSGA‐II, SPEA‐2, and MOEA/D. Finally, a realistic problem is shown and solved to illustrate the potential of the algorithm. This paper introduces a problem that can be seen as a combination of the traveling salesman problem with profits and the traveling repairman problem with profits, coined as the multi‐objective traveling salesman–repairman problem with profits (Mo‐TSRPP). The objective of the Mo‐TSRPP is to simultaneously optimize three objectives: the total cost, total latency, and total profit. Indirectly, the number of nodes visited is also considered although not as an objective itself since it is determined by the size of every efficient solution in the Pareto front. The Mo‐TSRPP emerges as a real‐world problem in which a freelancer, which repairs appliances, wants to plan the daily route. Moreover, the daily plan does not require to visit all customers. To solve the problem, first, a greedy randomized adaptive procedure is designed to generate a set of high‐quality nondominated solutions and then, a variable neighborhood descent algorithm is applied for further improving the initial set. This procedure allows us to attain a good approximation of the Pareto front. To prove the performance of the proposal a comparison is done against three well‐known evolutionary algorithms: NSGA‐II, SPEA‐2, and MOEA/D. Finally, a realistic problem is shown and solved to illustrate the potential of the algorithm. |
| Author | Morante‐González, R. López‐Sánchez, A. D. Hernández‐Díaz, A. G. Sánchez‐Oro, J. |
| Author_xml | – sequence: 1 givenname: R. orcidid: 0000-0003-2870-2293 surname: Morante‐González fullname: Morante‐González, R. email: r.morante@alumnos.urjc.es organization: Universidad Rey Juan Carlos – sequence: 2 givenname: A. D. orcidid: 0000-0003-3022-3865 surname: López‐Sánchez fullname: López‐Sánchez, A. D. email: adlopsan@upo.es organization: Universidad Pablo de Olavide – sequence: 3 givenname: J. orcidid: 0000-0003-1702-4941 surname: Sánchez‐Oro fullname: Sánchez‐Oro, J. email: jesus.sanchezoro@urjc.es organization: Universidad Rey Juan Carlos – sequence: 4 givenname: A. G. orcidid: 0000-0002-2392-3786 surname: Hernández‐Díaz fullname: Hernández‐Díaz, A. G. email: agarher@upo.es organization: Universidad Pablo de Olavide |
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10.1016/j.cor.2008.03.008 |
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| SubjectTerms | Adaptive algorithms Algorithms Evolutionary algorithms Greedy algorithms greedy randomized adaptive search procedure multiobjective optimization problem profit Profits traveling repairman problem Traveling salesman problem variable neighborhood descent |
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| Title | The multiobjective traveling salesman–repairman problem with profits: design and implementation of a variable neighborhood descent algorithm for a real scenario |
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