Multiobjective Model For The Simultaneous Optimization Of Transportation Costs, Inventory Costs And Service Level In Goods Distribution

被引:8
作者
Arango, M. D. [1 ]
Zapata, J. A. [1 ]
机构
[1] Univ Nacl Colombia, Sede Medellin, Medellin, Colombia
关键词
Multiobjective optimization; Nondominated Sorting Genetic Algorithm II; Inventory Routing Problem; Service level; Costs of transport; Costs of inventory; Distribution of Goods; BI-OBJECTIVE OPTIMIZATION; GENETIC ALGORITHM; ROUTING PROBLEM; MULTIPRODUCT; NETWORK;
D O I
10.1109/TLA.2017.7827916
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
This paper presents a model formulation for the multiobjetive optimization of transportation costs, inventory costs and service level for the goods distribution process. The multiobjective model is composed by two objective functions, in which the transportation and inventory cost are optimized using the Inventory Routing Problem (IRP) and the service level is optimized using the number of accomplished time windows for the vehicles in the routing process. The model is solved using the Nondominated Sorting Genetic Algorithm II (NSGAII), implementing a novel representation of the chromosome, which allows assigning inventory and routes simultaneously. The algorithm allows calculating the Pareto Frontier for the analyzed distribution case, observing good qualities in the solution, compared with what is found in scientific literature.
引用
收藏
页码:129 / 136
页数:8
相关论文
共 58 条
[1]   Optimizing multi-objective dynamic facility location decisions within green distribution network design [J].
Afshari, Hamid ;
Sharafi, Masoud ;
ElMekkawy, Tarek ;
Peng, Qingjin .
VARIETY MANAGEMENT IN MANUFACTURING: PROCEEDINGS OF THE 47TH CIRP CONFERENCE ON MANUFACTURING SYSTEMS, 2014, 17 :675-679
[2]   Haulage sharing approach to achieve sustainability in material purchasing: New method and numerical applications [J].
Andriolo, Alessandro ;
Battini, Dania ;
Persona, Alessandro ;
Sgarbossa, Fabio .
INTERNATIONAL JOURNAL OF PRODUCTION ECONOMICS, 2015, 164 :308-318
[3]   Solving the bicriterion routing and scheduling problem for hazardous materials distribution [J].
Androutsopoulos, Konstantinos N. ;
Zografos, Konstantinos G. .
TRANSPORTATION RESEARCH PART C-EMERGING TECHNOLOGIES, 2010, 18 (05) :713-726
[4]  
Antun J. P., 2013, IDBTN167 BANC INIT D
[5]   Modeling The Inventory Routing Problem (IRP) With Multiple Depots With Genetic Algorithms [J].
Arango, M. D. ;
Zapata, J. A. ;
Gutierrez, D. .
IEEE LATIN AMERICA TRANSACTIONS, 2015, 13 (12) :3959-3965
[6]  
Arango Martín Darío, 2011, Rev.EIA.Esc.Ing.Antioq, P21
[7]  
Arango M.D., 2015, P 2015 INT C IND ENG, P99, DOI [10.1109/IESM.2015.7380143, DOI 10.1109/IESM.2015.7380143]
[8]  
Arango M. D., 2015, IEEE LATIN AM T, V13
[9]  
Archetti C., 2011, INFORMS J COMPUT, P101
[10]   A branch-and-cut algorithm for a vendor-managed inventory-routing problem [J].
Archetti, Claudia ;
Bertazzi, Luca ;
Laporte, Gilbert ;
Speranza, Maria Grazia .
TRANSPORTATION SCIENCE, 2007, 41 (03) :382-391