Modelling of Real-Life Mixed Integer Programming Problems: Comprehensive Tourism Service Center Converge Problem
DOI:
https://doi.org/10.61173/p78vqf20Keywords:
Mixed integer programming, Gusu district, Optimal locationsAbstract
This paper uses the Mixed Integer Programming (MIP) model to plan the Comprehensive Tourism Service Centers (CTSC) in Gusu District, Suzhou, to meet the increasing demands of tourists and alleviate the excessive pressure on existing facilities. Since the end of the COVID-19 epidemic, Suzhou’s tourism industry has steadily grown, particularly in Gusu District, where scenic spots are concentrated. Tourist numbers surge, especially during holidays like Labor Day, Mid-Autumn Festival, and National Day. However, the district’s narrow streets, crowded traffic, and increasing visitor flow have highlighted the insufficiency of current visitor centers. By establishing CTSCs, which provide essential services such as rest areas, basic shopping, and emergency medical assistance, tourism quality can be enhanced while relieving pressure on existing centers. Given the district’s high density of protected buildings and construction challenges, the MIP model simplifies Gusu District into a point-line map, calculating the optimal locations for CTSCs under various constraints to connect attractions and improve the overall visitor experience within a limited budget and space.References
[1] Tatar A C, Bilir M, Sonmez R, et al. A mixed integer model for optimization of discrete time cost tradeoff problem//Creative Construction Conference. 2016: 478-485.
[2] sgeirsson E I, Sigurardttir G L. Near-optimal MIP solutions for preference based self-scheduling. Annals of Operations Research, 2016, 239: 273-293.
[3] Boujelben M K, Gicquel C, Minoux M. A MILP model and heuristic approach for facility location under multiple operational constraints. Computers Industrial Engineering, 2016, 98: 446- 461.
[4] Carvalho A S, Captivo M E, Marques I. Integrating the ambulance dispatching and relocation problems to maximize system’s preparedness. European Journal of Operational Research, 2020, 283(3): 1064-1080.
[5] Kreter S, Rieck J, Zimmermann J. Models and solution procedures for the resource-constrained project scheduling problem with general temporal constraints and calendars. European Journal of Operational Re- search, 2016, 251(2): 387- 403.
[6] Baldoquin dela Pena M G, Escalera Farias A, Linfati R. A model and solution method for solving the real-world and complex problem of scheduling visits to customers. Journal of applied research and technology, 2014, 12(3): 333-342.
[7] Is¸ık E, Ayyıldız E, Tas¸kın A. A constraint programming approach for multi-objective tourist trip design problem with mandatory visits: A case study for zmir Turkey. Journal of Project Management, 2024, 9(1):61-72.
[8] Chen Yanbo, Ma Jin, Chen Qian. Robust state estimation method in the form of mixed integer linear pro- gramming. Electric Power Automation Equipment, 2015, 35(7).
[9] Liu Junqi, Zhang Ze-Qiang, Wang Shasha, et al. Modeling and optimization of aisle layout problem at irregular logistics interaction points are considered. Computer integrated manufacturing system, 2021, 27(4): 1155.
[10] Suzhou,Mid-Autumn National Day holiday in 2023 of culture and tourism market thriving.
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