On the tour planning problem
Increasingly, tourists are planning trips by themselves using the vast amount of information available on the Web. However, they still expect and want trip plan advisory services. In this paper, we study the tour planning problem in which our goal is to design a tour trip with the most desirable sit...
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| Vydané v: | Annals of operations research Ročník 192; číslo 1; s. 67 - 86 |
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| Hlavní autori: | , , , , |
| Médium: | Journal Article |
| Jazyk: | English |
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Boston
Springer US
01.01.2012
Springer Science + Business Media Springer Springer Nature B.V |
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| ISSN: | 0254-5330, 1572-9338 |
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| Abstract | Increasingly, tourists are planning trips by themselves using the vast amount of information available on the Web. However, they still expect and want trip plan advisory services. In this paper, we study the tour planning problem in which our goal is to design a tour trip with the most desirable sites, subject to various budget and time constraints. We first establish a framework for this problem, and then formulate it as a mixed integer linear programming problem. However, except when the size of the problem is small, say, with less than 20–30 sites, it is computationally infeasible to solve the mixed-integer linear programming problem. Therefore, we propose a heuristic method based on local search ideas. The method is efficient and provides good approximation solutions. Numerical results are provided to validate the method. We also apply our method to the team orienteering problem, a special case of the tour planning problem which has been considered in the literature, and compare our method with other existing methods. Our numerical results show that our method produces very good approximation solutions with relatively small computational efforts comparing with other existing methods. |
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| AbstractList | Increasingly, tourists are planning trips by themselves using the vast amount of information available on the Web. However, they still expect and want trip plan advisory services. In this paper, we study the tour planning problem in which our goal is to design a tour trip with the most desirable sites, subject to various budget and time constraints. We first establish a framework for this problem, and then formulate it as a mixed integer linear programming problem. However, except when the size of the problem is small, say, with less than 20-30 sites, it is computationally infeasible to solve the mixed-integer linear programming problem. Therefore, we propose a heuristic method based on local search ideas. The method is efficient and provides good approximation solutions. Numerical results are provided to validate the method. We also apply our method to the team orienteering problem, a special case of the tour planning problem which has been considered in the literature, and compare our method with other existing methods. Our numerical results show that our method produces very good approximation solutions with relatively small computational efforts comparing with other existing methods. Increasingly, tourists are planning trips by themselves using the vast amount of information available on the Web. However, they still expect and want trip plan advisory services. In this paper, we study the tour planning problem in which our goal is to design a tour trip with the most desirable sites, subject to various budget and time constraints. We first establish a framework for this problem, and then formulate it as a mixed integer linear programming problem. However, except when the size of the problem is small, say, with less than 20-30 sites, it is computationally infeasible to solve the mixed-integer linear programming problem. Therefore, we propose a heuristic method based on local search ideas. The method is efficient and provides good approximation solutions. Numerical results are provided to validate the method. We also apply our method to the team orienteering problem, a special case of the tour planning problem which has been considered in the literature, and compare our method with other existing methods. Our numerical results show that our method produces very good approximation solutions with relatively small computational efforts comparing with other existing methods. Keywords Tour planning problem * Team orienteering problem * Mixed integer linear programming * Heuristic * Local search Increasingly, tourists are planning trips by themselves using the vast amount of information available on the Web. However, they still expect and want trip plan advisory services. In this paper, we study the tour planning problem in which our goal is to design a tour trip with the most desirable sites, subject to various budget and time constraints. We first establish a framework for this problem, and then formulate it as a mixed integer linear programming problem. However, except when the size of the problem is small, say, with less than 20-30 sites, it is computationally infeasible to solve the mixed-integer linear programming problem. Therefore, we propose a heuristic method based on local search ideas. The method is efficient and provides good approximation solutions. Numerical results are provided to validate the method. We also apply our method to the team orienteering problem, a special case of the tour planning problem which has been considered in the literature, and compare our method with other existing methods. Our numerical results show that our method produces very good approximation solutions with relatively small computational efforts comparing with other existing methods. [PUBLICATION ABSTRACT] Increasingly, tourists are planning trips by themselves using the vast amount of information available on the Web. However, they still expect and want trip plan advisory services. In this paper, we study the tour planning problem in which our goal is to design a tour trip with the most desirable sites, subject to various budget and time constraints. We first establish a framework for this problem, and then formulate it as a mixed integer linear programming problem. However, except when the size of the problem is small, say, with less than 20–30 sites, it is computationally infeasible to solve the mixed-integer linear programming problem. Therefore, we propose a heuristic method based on local search ideas. The method is efficient and provides good approximation solutions. Numerical results are provided to validate the method. We also apply our method to the team orienteering problem, a special case of the tour planning problem which has been considered in the literature, and compare our method with other existing methods. Our numerical results show that our method produces very good approximation solutions with relatively small computational efforts comparing with other existing methods. |
| Audience | Academic |
| Author | Cao, Rongzeng Zhu, Chenbo Hu, J. Q. Xu, Yifan Wang, Fengchun |
| Author_xml | – sequence: 1 givenname: Chenbo surname: Zhu fullname: Zhu, Chenbo organization: Department of Management Science, School of Management, Fudan University – sequence: 2 givenname: J. Q. surname: Hu fullname: Hu, J. Q. email: hujq@fudan.edu.cn organization: Department of Management Science, School of Management, Fudan University – sequence: 3 givenname: Fengchun surname: Wang fullname: Wang, Fengchun organization: IBM China Research Laboratory – sequence: 4 givenname: Yifan surname: Xu fullname: Xu, Yifan organization: Department of Management Science, School of Management, Fudan University – sequence: 5 givenname: Rongzeng surname: Cao fullname: Cao, Rongzeng organization: IBM China Research Laboratory |
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| Cites_doi | 10.1287/ijoc.8.2.158 10.1016/j.tourman.2008.01.005 10.1016/0377-2217(94)00289-4 10.1016/j.cie.2007.10.001 10.1016/j.ejor.2008.02.037 10.1007/s10732-006-9004-0 10.1145/336992.337035 10.1057/jors.1995.204 10.1002/j.1538-7305.1965.tb04146.x |
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| Keywords | Local search Team orienteering problem Mixed integer linear programming Tour planning problem Heuristic |
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| References | Ricci (CR12) 2002; 17 CR6 Vansteenwegen, Souffriau, Vanden Berghe, Van Oudheusden (CR16) 2009; 196 Buhalis, Law (CR3) 2008; 29 Buhalis (CR2) 2003 CR9 CR15 Archetti, Hertz, Speranza (CR1) 2007; 13 CR14 Chao, Golden, Wasil (CR4) 1996; 88 Potvin, Rousseau (CR11) 1995; 46 Ke, Archetti, Feng (CR7) 2008; 54 Ricci, Wether (CR13) 2002; 4 Fesenmainer, Ricci, Schaumlechner, Wober, Zanella (CR5) 2003 Lin (CR8) 1965; 44 Potvin, Kervahut, Rousseau (CR10) 1996; 8 D. Buhalis (763_CR2) 2003 J. Y. Potvin (763_CR11) 1995; 46 S. Lin (763_CR8) 1965; 44 J. Y. Potvin (763_CR10) 1996; 8 C. Archetti (763_CR1) 2007; 13 763_CR9 D. R. Fesenmainer (763_CR5) 2003 763_CR6 763_CR15 763_CR14 F. Ricci (763_CR12) 2002; 17 I. Chao (763_CR4) 1996; 88 D. Buhalis (763_CR3) 2008; 29 P. Vansteenwegen (763_CR16) 2009; 196 L. Ke (763_CR7) 2008; 54 F. Ricci (763_CR13) 2002; 4 |
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