An optimization-based heuristic for the Multi-objective Undirected Capacitated Arc Routing Problem

被引:25
作者
Grandinetti, L. [1 ]
Guerriero, F. [1 ]
Lagana, D. [1 ]
Pisacane, O. [1 ]
机构
[1] Univ Calabria, Dipartimento Elettron Informat & Sistemist, Arcavacata Di Rende, CS, Italy
关键词
Multi-objective combinatorial optimization; Arc routing problems; Hybrid heuristic algorithm; ALGORITHM;
D O I
10.1016/j.cor.2011.12.009
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
The Multi-objective Undirected Capacitated Arc Routing Problem (MUCARP) is the optimization problem aimed at finding the best strategy for servicing a subset of clients localized along the links of a logistic network, by using a fleet of vehicles and optimizing more than one objective. In general, the first goal consists in minimizing the total transportation cost, and in this case the problem brings back to the well-known Undirected Capacitated Arc Routing Problem (UCARP). The motivation behind the study of the MUCARP lies in the study of real situations where companies working in the logistic distribution field deal with complex operational strategies, in which different actors (trucks, drivers, customers) have to be allocated within an unified framework by taking into account opposite needs and different employment contracts. All the previous considerations lead to the MUCARP as a benchmark optimization problem for modeling practical situations. In this paper, the MUCARP is heuristically tackled. In particular, three competitive objectives are minimized at the same time: the total transportation cost, the longest route cost (makespan) and the number of vehicles (i.e., the total number of routes). An approximation of the optimal Pareto front is determined through an optimization-based heuristic procedure. whose performances are tested and analyzed on classical benchmark instances. (C) 2011 Elsevier Ltd. All rights reserved.
引用
收藏
页码:2300 / 2309
页数:10
相关论文
共 50 条
[1]  
Ahr D., 2004, Ph.D. thesis
[2]  
Amberg A., 2002, P 35 ANN HAW INT C S
[3]  
Assad A., 1995, Handbooks in Operations Research Management Science, V8, P375, DOI 10.1016/S0927-0507(05)80109-4
[4]  
Baldacci R, 2006, NETWORKS, V47, P52, DOI [10.1002/net.20091, 10.1002/NET.20091]
[5]   A cutting plane algorithm for the capacitated arc routing problem [J].
Belenguer, JM ;
Benavent, E .
COMPUTERS & OPERATIONS RESEARCH, 2003, 30 (05) :705-728
[6]   The capacitated arc routing problem: Valid inequalities and facets [J].
Belenguer, JM ;
Benavent, E .
COMPUTATIONAL OPTIMIZATION AND APPLICATIONS, 1998, 10 (02) :165-187
[7]   Lower and upper bounds for the mixed capacitated arc routing problem [J].
Belenguer, Jose-Manuel ;
Benavent, Enrique ;
Lacomme, Philippe ;
Prins, Christian .
COMPUTERS & OPERATIONS RESEARCH, 2006, 33 (12) :3363-3383
[8]   THE CAPACITATED ARC ROUTING PROBLEM - LOWER BOUNDS [J].
BENAVENT, E ;
CAMPOS, V ;
CORBERAN, A ;
MOTA, E .
NETWORKS, 1992, 22 (07) :669-690
[9]  
Benavent E., 2000, Arc Routing: Theory, Solutions and Applications, P231
[10]   An exact ε-constraint method for bi-objective combinatorial optimization problems: Application to the Traveling Salesman Problem with Profits [J].
Berube, Jean-Francois ;
Gendreau, Michel ;
Potvin, Jean-Yves .
EUROPEAN JOURNAL OF OPERATIONAL RESEARCH, 2009, 194 (01) :39-50