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  1. NTU Theses and Dissertations Repository
  2. 管理學院
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請用此 Handle URI 來引用此文件: http://tdr.lib.ntu.edu.tw/jspui/handle/123456789/86063
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dc.contributor.advisor孔令傑(Ling-Chieh Kung)
dc.contributor.authorYun-Tung Kuoen
dc.contributor.author郭芸彤zh_TW
dc.date.accessioned2023-03-19T23:35:06Z-
dc.date.copyright2022-09-19
dc.date.issued2022
dc.date.submitted2022-09-15
dc.identifier.citationAfthinos, Y., N.D. Theodorakis, P. Nassis. 2005. Customers’ expectations of service in greek fitness centers: Gender, age, type of sport center, and motivation differences. Managing Service Quality: An International Journal. Balinski, M.L. 1965. Integer programming: Methods, uses, computations. Management Science 12(3) 253–313. Calvete, H.I., C. Gal´e, J.A. Iranzo, J.F. Camacho-Vallejo, M.S. Casas-Ram´ırez. 2020. A matheuristic for solving the bilevel approach of the facility location problem with cardinality constraints and preferences. Computers & Operations Research 124 105066. Camacho-Vallejo, J.F., M.S. Casas-Ram´ırez, P. Miranda. 2014a. The p-median bilevel problem under preferences of the customers. Recent Advances in Theory, Methods and Practice of Operations Research 121–127. Camacho-Vallejo, J.F., A.E. Cordero-Franco, R.G. Gonz´alez-Ram´ırez. 2014b. Solving the bilevel facility location problem under preferences by a stackelberg-evolutionary algorithm. Mathematical Problems in Engineering 2014. Casas-Ram´ırez, M.S., J.F. Camacho-Vallejo. 2017. Solving the p-median bilevel problem with order through a hybrid heuristic. Applied Soft Computing 60 73–86. Casas-Ram´ırez, M.S., J.F. Camacho-Vallejo, J.A. D´ıaz, D.E. Luna. 2020. A bi-level maximal covering location problem. Operational Research 20 827–855. Casas-Ram´ırez, M.S., J.F. Camacho-Vallejo, I.A. Mart´ınez-Salazar. 2018. Approximating solutions to a bilevel capacitated facility location problem with customer’s patronization toward a list of preferences. Applied Mathematics and Computation 319 369–386. Chiang, P.H. 2017. A Facility Location Problem with Customer Preference and Endogenous Capacity Decision. Master’s thesis, National Taiwan University. Chuang, J.S. 2020. A Multi-period Capacitated Facility Location Problem with User Preference. Master’s thesis, National Taiwan University. Church, R., C. ReVelle. 1974. The maximal covering location problem. Papers in Regional Science 32(1) 101–118. C´anovas, L., S. Garc´ıa, M. Labb´e, A. Mar´ın. 2007. A strengthened formulation for the simple plant location problem with order. Operations Research Letters 35(2) 141–150. Edmonds, J., R.M. Karp. 1972. Theoretical improvements in algorithmic efficiency for network flow problems. Journal of the ACM (JACM) 19(2) 248–264. Farahani, R.Z., N. Asgari, N. Heidari, M. Hosseininia, M. Goh. 2012. Covering problems in facility location: A review. Computers & Industrial Engineering 62(1) 368–407. Francis, R.L., J.A. White. 1974. Facility layout and location: an analytical approach. International Industrial and Systems Engineering Series. Garc´ıa, S., A. Mar´ın. 2015. Covering Location Problems. 93–114. Hanjoul, P., D. Petters. 1987. A facility location problem with clients’ preference orderings. Regional Science and Urban Economics 17 451–473. Hansen, P., Y. Kochetov, N. Mladenovi. 2004. Lower bounds for the uncapacitated facility location problem with user preferences. Groupe d’´etudes et de recherche en analyse des d´ecisions, HEC Montr´eal. Harkness, J., C. ReVelle. 2003. Facility location with increasing production costs. European Journal of Operational Research 145(1) 1–13. Hiassat, A. 2017. Resource allocation models in healthcare decision making. Kim, D.G., Y.D. Kim. 2013. A lagrangian heuristic algorithm for a public healthcare facility location problem. Annals of Operations Research 206 221–240. Kuehn, A.A., M.J. Hamburger. 1963. A heuristic program for locating warehouses. Management Science p(4) 643–666. Kumar, S., P. Gupta. 2003. An incremental algorithm for the maximum flow problem. Journal of Mathematical Modelling and Algorithms 2(1) 1–16. Laforge, R.G., J.S. Rossi, J.O. Prochaska, W.F. Velicer, D.A. Levesque, C.A. McHorney. 1999. Stage of regular exercise and health-related quality of life. Preventive Medicine 28(4) 349–360. Lee, J.M., Y.H. Lee. 2012. Facility location and scale decision problem with customer preference. Computers & Industrial Engineering 63(1) 184–191. Li, X., Z. Zhao, X. Zhu, T. Wyatt. 2011. Covering models and optimization techniques for emergency response facility location and planning: a review. Mathematical Methods of Operations Research 74(3) 281–310. Lu, Z., N. Bostel. 2007. A facility location model for logistics systems including reverse flows: The case of remanufacturing activities. Computers & Operations Research 34(2) 299–323. Melkote, S., M.S. Daskin. 2001. Capacitated facility location/network design problems.European Journal of Operational Research 129(3) 481 – 495. Mrkela, L., Z. Stanimirovi´c. 2021. A variable neighborhood search for the budget constrained maximal covering location problem with customer preference ordering. Operational Research 1–39. Nagy, A., J. Tobak. 2015. The role of sport infrastructure: use, preferences and needs. APSTRACT: Applied Studies in Agribusiness and Commerce (1033-2016-84267) 6. Pirkul, H., V. Jayaraman. 1998. A multi-commodity, multi-plant, capacitated facility location problem: formulation and efficient heuristic solution. Computers & Operations Research 25(10) 869–878. Sridharan, R. 1995. The capacitated plant location problem. European Journal of Operational Research 87(2) 203–213. Stummer, C., K. Doerner, A. Focke, K. Heidenberger. 2004. Determining location and size of medical departments in a hospital network: A multiobjective decision support approach. Health Care Management Science 7(1) 63–71. Tragantalerngsak, S., J. Holt, M. R¨onnqvist. 2000. An exact method for the two-echelon, single-source, capacitated facility location problem. European Journal of Operational Research 123(3) 473 – 489. Vasil’ev, I.L., K.B. Klimentova, Y.A. Kochetov. 2009. New lower bounds for the facility location problem with clients’ preferences. Computational Mathematics and Mathematical Physics 49(6) 1010–1020. Wang, F., C. Chen, C. Xiu, P. Zhang. 2014. Location analysis of retail stores in changchun, china: A street centrality perspective. Cities 41 54–63. Wu, L.Y., X.S. Zhang, J.L. Zhang. 2006. Capacitated facility location problem with general setup cost. Computers & Operations Research 33(5) 1226–1241. Xi, X., R. Sioshansi, V. Marano. 2013. Simulation–optimization model for location of a public electric vehicle charging infrastructure. Transportation Research Part D: Transport and Environment 22 60–69.
dc.identifier.urihttp://tdr.lib.ntu.edu.tw/jspui/handle/123456789/86063-
dc.description.abstract設施選址問題長年以來受到了廣泛的討論。在一般的設施選址問題中,決策者需要決定設施的位址、以及分配哪些使用者該前往哪些設施。然而,當我們討論到服務性設施時,我們會發現使用者會對不同設施擁有不同偏好,在這種情況下,使用者的行為便不能被決策者強制決定。除此之外,現實中的設施是具有負載量限制的,這使得使用者無法選擇已經滿載的設施。再者,不同的設施可能會提供不同的服務,成為另一個設施差異性的來源。因此,將不同的服務種類納入考慮能讓我們的問題更貼近現實情況。 在我們的研究中,我們考慮一個具有不同服務類型、附載量有限、且使用者偏好各異的設施選址問題,決策者需要決定設施的位址、規模、及其所提供的服務類型,目標是在給定的預算內最大化設施的總服務人數。為解決此問題,我們建立了一個混和整數規劃模型與一個以貪婪法為底、結合最大流問題的啟發式演算法,透過數值實驗,可以看到我們的演算法能在可接受的時間範圍內得到接近最佳解的 結果。zh_TW
dc.description.abstractThe facility location problems have been widely discussed for decades. In a typical facility location problem, a decision maker decides where to build facilities among some given locations. However, when it comes to service facilities facing end consumers, customers would have different preferences toward them. In this case, whether one customer should visit one specific facility cannot be determined by the decision maker. Besides, facilities have limited capacities, so customers cannot go to the one is fully occupied. Moreover, once a facility is built, it may provide several types of services and make facilities different from each others. Therefore, taking the service types into account may make our problem closer to reality. In our research, we consider a multi-types capacitated facility location problem with preference. The decision maker plans to choose locations and scale levels to build facilities and decide what services should they provide. The problem aims to maximize total served customers within budget constraint. We formulate a mixed integer programming model and provide a greedy-based heuristic algorithm (GSA) with maximum flow to solve this problem. In numerical study, we find that our algorithm can provide near-optimal solutions in reasonable time.en
dc.description.provenanceMade available in DSpace on 2023-03-19T23:35:06Z (GMT). No. of bitstreams: 1
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Previous issue date: 2022
en
dc.description.tableofcontents1 Introduction 1 1.1 Background and motivation 1 1.2 Research objectives 3 1.3 Research plan 5 2 Literature Review 6 2.1 Capacitated facility location problem 6 2.2 Facility location problem with preference 7 2.3 Maximal covering location problem with preference 8 2.4 Capacitated facility location problem with preference to maximize total served demand 9 2.5 The difference between previous research and our study 10 3 Problem Description and Formulation 12 3.1 Problem description 12 3.2 An illustrative example 18 4 The Algorithm 24 4.1 Overview 24 4.2 Benefit evaluation 25 4.3 Service types selection with maximum flow 27 4.4 The greedy algorithm 31 4.4.1 Time complexity analysis 31 4.4.2 Incremental maximum flow 33 4.5 Service types selection with maximum flow estimation 34 4.5.1 Time complexity analysis 36 4.6 An illustrative example 36 5 Numerical Study 43 5.1 Experiment setting 43 5.2 Solution performance 44 5.3 Time performance 48 6 Conclusion 52 Bibliography 54
dc.language.isoen
dc.subject有限容量設施選址zh_TW
dc.subject設施選址zh_TW
dc.subject最大流問題zh_TW
dc.subject啟發式演算法zh_TW
dc.subject服務性設施選址zh_TW
dc.subjectMaximum flowen
dc.subjectFacility locationen
dc.subjectService facility locationen
dc.subjectCapacitated locationen
dc.subjectHeuristic algorithmen
dc.title考慮設施種類與顧客自我選擇之公共服務場所選址與設施規劃zh_TW
dc.titleA Multi-types Capacitated Facility Location Problem with Customer Preferencesen
dc.typeThesis
dc.date.schoolyear110-2
dc.description.degree碩士
dc.contributor.oralexamcommittee黃奎隆(Kwei-Long Huang),藍俊宏(Jakey Blue)
dc.subject.keyword設施選址,服務性設施選址,有限容量設施選址,啟發式演算法,最大流問題,zh_TW
dc.subject.keywordFacility location,Service facility location,Capacitated location,Heuristic algorithm,Maximum flow,en
dc.relation.page58
dc.identifier.doi10.6342/NTU202203368
dc.rights.note同意授權(全球公開)
dc.date.accepted2022-09-15
dc.contributor.author-college管理學院zh_TW
dc.contributor.author-dept資訊管理學研究所zh_TW
dc.date.embargo-lift2022-09-19-
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