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題名 遺傳演算法於航空排程之研究
A study of Genetic Algorithms for airline scheduling problems
作者 蔡明汶
Tsai, Ming-Wen
貢獻者 林我聰<br>洪宗貝
Lin, Woo-Tsong<br>Hong, Tzung-Pei
蔡明汶
Tsai, Ming-Wen
關鍵詞 航空排程
次經驗法則
遺傳演算法
二維編碼
任務組合產生
任務組合指派
重新排程
Airline scheduling problem
Meta-heuristic
Genetic algorithm
Two-dimensional representation
Pairing
Rostering
Rescheduling
日期 2015
上傳時間 3-一月-2020 15:53:30 (UTC+8)
摘要 航空排程問題對航空公司之營運績效扮演著重要角色,同時為了遵循複雜之航空法規要求,航空排程被視為一重要且複雜之組合最佳化問題。過去大部分研究是將航空排程最佳化問題透過數學規劃求解,例如視為集合覆蓋問題或集合分割問題,然而一旦排程問題規模變大或更複雜時,求解時間將大幅增加,如何在合理的時間範圍內或有限資源限制下求出近似最佳解會是一大挑戰。因此本研究利用次經驗法則最佳化技術中的遺傳演算法來解決航空排程問題。遺傳演算法具有於有限時間內求得可行解或近似最佳解的特性,適合解決複雜之組合最佳化問題。發展遺傳演算法第一步驟是將問題解透過適當的編碼呈現,過去大部分研究採用一維的編碼方式,然而實務上,部分問題如航空排程問題,若採用二維的編碼方式求解會更符合問題的特性。本研究提出以二維編碼為解題策略之遺傳演算法,設計對應於二維編碼方式的交配、突變及修復運算並設計加速演化搜尋之經驗法則。透過三個航空排程問題的求解及參數驗證,本研究提出的演算法可有效解決航空排程之問題。
The airline scheduling problem (ASP), which is strongly related to operating cost and is subject to several regulatory constraints, is a difficult combinatorial optimization problem. It is typically formulated as the set cover problem (SCP) or the set partition problem (SPP), which are then usually solved with mathematical programming. However, the problem-solving process becomes very time-consuming as problem size increases. This research thus applies a very popular meta-heuristic optimization approach, genetic algorithms (GAs), to solve ASP. As GAs can provide feasible solutions within reasonable time, they have become increasingly important for solving difficult combinatorial problems. When using GAs to solve a problem, users must first define an appropriate representation to describe problem states. Most previous studies adopted linear, i.e., one-dimensional, representations. Some real-life problems, such as ASP, are very suited in nature to two-dimensional representations. Therefore, this research develops a GA strategy based on two-dimensional encoding to solve several ASP problems. Appropriate two-dimensional crossover and mutation operations are designed as well to generate populations in subsequent generations. Besides, a two-dimensional repair mechanism is also proposed to adjust infeasible chromosomes into feasible chromosomes. Finally, experiments are performed to demonstrate the effectiveness of the proposed GA in solving the three airline scheduling problems.
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描述 博士
國立政治大學
資訊管理學系
94356503
資料來源 http://thesis.lib.nccu.edu.tw/record/#G0094356503
資料類型 thesis
dc.contributor.advisor 林我聰<br>洪宗貝zh_TW
dc.contributor.advisor Lin, Woo-Tsong<br>Hong, Tzung-Peien_US
dc.contributor.author (作者) 蔡明汶zh_TW
dc.contributor.author (作者) Tsai, Ming-Wenen_US
dc.creator (作者) 蔡明汶zh_TW
dc.creator (作者) Tsai, Ming-Wenen_US
dc.date (日期) 2015en_US
dc.date.accessioned 3-一月-2020 15:53:30 (UTC+8)-
dc.date.available 3-一月-2020 15:53:30 (UTC+8)-
dc.date.issued (上傳時間) 3-一月-2020 15:53:30 (UTC+8)-
dc.identifier (其他 識別碼) G0094356503en_US
dc.identifier.uri (URI) http://nccur.lib.nccu.edu.tw/handle/140.119/128108-
dc.description (描述) 博士zh_TW
dc.description (描述) 國立政治大學zh_TW
dc.description (描述) 資訊管理學系zh_TW
dc.description (描述) 94356503zh_TW
dc.description.abstract (摘要) 航空排程問題對航空公司之營運績效扮演著重要角色,同時為了遵循複雜之航空法規要求,航空排程被視為一重要且複雜之組合最佳化問題。過去大部分研究是將航空排程最佳化問題透過數學規劃求解,例如視為集合覆蓋問題或集合分割問題,然而一旦排程問題規模變大或更複雜時,求解時間將大幅增加,如何在合理的時間範圍內或有限資源限制下求出近似最佳解會是一大挑戰。因此本研究利用次經驗法則最佳化技術中的遺傳演算法來解決航空排程問題。遺傳演算法具有於有限時間內求得可行解或近似最佳解的特性,適合解決複雜之組合最佳化問題。發展遺傳演算法第一步驟是將問題解透過適當的編碼呈現,過去大部分研究採用一維的編碼方式,然而實務上,部分問題如航空排程問題,若採用二維的編碼方式求解會更符合問題的特性。本研究提出以二維編碼為解題策略之遺傳演算法,設計對應於二維編碼方式的交配、突變及修復運算並設計加速演化搜尋之經驗法則。透過三個航空排程問題的求解及參數驗證,本研究提出的演算法可有效解決航空排程之問題。zh_TW
dc.description.abstract (摘要) The airline scheduling problem (ASP), which is strongly related to operating cost and is subject to several regulatory constraints, is a difficult combinatorial optimization problem. It is typically formulated as the set cover problem (SCP) or the set partition problem (SPP), which are then usually solved with mathematical programming. However, the problem-solving process becomes very time-consuming as problem size increases. This research thus applies a very popular meta-heuristic optimization approach, genetic algorithms (GAs), to solve ASP. As GAs can provide feasible solutions within reasonable time, they have become increasingly important for solving difficult combinatorial problems. When using GAs to solve a problem, users must first define an appropriate representation to describe problem states. Most previous studies adopted linear, i.e., one-dimensional, representations. Some real-life problems, such as ASP, are very suited in nature to two-dimensional representations. Therefore, this research develops a GA strategy based on two-dimensional encoding to solve several ASP problems. Appropriate two-dimensional crossover and mutation operations are designed as well to generate populations in subsequent generations. Besides, a two-dimensional repair mechanism is also proposed to adjust infeasible chromosomes into feasible chromosomes. Finally, experiments are performed to demonstrate the effectiveness of the proposed GA in solving the three airline scheduling problems.en_US
dc.description.tableofcontents CHAPTER 1 INTRODUCTION 1
1.1 Background 1
1.2 Motivation 2
1.3 Goals 3
1.4 Scope 4
1.5 Organization 5
CHAPTER 2 REVIEW OF RELATED WORKS 6
2.1 Airline Scheduling Problems 6
2.2 Genetic Algorithms 7
CHAPTER 3 TWO-DIMENSIONAL GENETIC ALGORITHMS FOR AIRCRAFT SCHEDULING 12
3.1 Two-dimensional Chromosome Representation 12
Population initialization process for the two-dimensional representation 15
3.2 Two-dimensional Crossover Operations 16
Two-dimensional substring crossover 17
Two-dimensional repairing algorithm 21
3.3 Two-dimensional Mutation Operations 24
Two-dimensional two-point swapping mutation operation 24
Two-dimensional string swapping mutation 26
3.4 Problem Description 27
3.5 Experimental Results 32
3.6 Summary 41
CHAPTER 4 AIRLINE PAIRING 42
4.1 Introduction 42
4.2 Problem Description 44
4.3 The Proposed Method 50
4.4 Experimental Results 62
4.5 Summary 63
CHAPTER 5 AIRLINE CREW RESCHEDULING 64
5.1 Introduction 64
5.2 Problem Description 65
5.3 The Proposed Method 69
5.4 Experimental Results 80
5.5 Summary 83
CHAPTER 6 CONCLUSIONS AND FUTURE WORK 84
REFERENCE 85
zh_TW
dc.source.uri (資料來源) http://thesis.lib.nccu.edu.tw/record/#G0094356503en_US
dc.subject (關鍵詞) 航空排程zh_TW
dc.subject (關鍵詞) 次經驗法則zh_TW
dc.subject (關鍵詞) 遺傳演算法zh_TW
dc.subject (關鍵詞) 二維編碼zh_TW
dc.subject (關鍵詞) 任務組合產生zh_TW
dc.subject (關鍵詞) 任務組合指派zh_TW
dc.subject (關鍵詞) 重新排程zh_TW
dc.subject (關鍵詞) Airline scheduling problemen_US
dc.subject (關鍵詞) Meta-heuristicen_US
dc.subject (關鍵詞) Genetic algorithmen_US
dc.subject (關鍵詞) Two-dimensional representationen_US
dc.subject (關鍵詞) Pairingen_US
dc.subject (關鍵詞) Rosteringen_US
dc.subject (關鍵詞) Reschedulingen_US
dc.title (題名) 遺傳演算法於航空排程之研究zh_TW
dc.title (題名) A study of Genetic Algorithms for airline scheduling problemsen_US
dc.type (資料類型) thesisen_US
dc.relation.reference (參考文獻) [1] G. Aiello, G.. L. Scalia, and M. Enea, "A multi objective genetic algorithm for the facility layout problem based upon slicing structure encoding," Expert Systems with Applications, vol. 39, no. 12, 2012, pp.10352–10358.
[2] P. Alefragis, P. Sanders, T. Takkula, D. Wedelin, "Parallel Integer Optimization for Crew Scheduling," Annals of Operations Research, vol. 99, no. 1-4, 2000, pp.141-166.
[3] T. Andersson, "Solving the flight perturbation problem with meta heuristics", Journal of Heuristics, vol. 12, 2006, pp.37-53.
[4] C. A. Anderson, K. F. Jones, and J. Ryan, "A two-dimensional genetic algorithm for the Ising problem," Complex System, vol. 5, 1991, pp.327–333.
[5] P. J. Angeline and J. B. Pollack, "Evolutionary Module acquisition," Proceedings of 2nd Annual Conference on Evolutionary programming, 1993, pp.154-163.
[6] H. L. Arabeyre, F. Fearrnley, C. Steiger and W. Teather, "The Airline Crew Scheduling Problem: Survey," Transportation Science, vol.3, 1969, pp.140-163.
[7] M. F. Arguello, J. F. Bard, and G. Yu, "A GRASP for Aircraft Routing in Responseto Groundings and Delays," Journal on Combinatorial Optimization, vol. 5, 1997, pp.211-228.
[8] C. Barnhart, N. L. Boland, L. W. Clarke, E. L. Johnson, G.L. Nemhauser, and R.G. Shenoi, "Flight String Models for Aircraft Fleeting and Routing", Transportation Science, vol. 32, no. 3, 1998, pp. 208-220.
[9] C. Barnhart, and R. G. Shenoi, "An approximate model and solution approach for the long-haul crew pairing problem", Transportation Science, vol. 32, no. 3, 1998, pp.221-231.
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dc.identifier.doi (DOI) 10.6814/NCCU201901273en_US