Parallel partitioning method (PPM): A new exact method to solve bi-objective problems

被引:24
作者
Lemesre, J. [1 ]
Dhaenens, C. [1 ]
Talbi, E. G. [1 ]
机构
[1] Univ Lille 1, LIFL, F-59655 Villeneuve Dascq, France
关键词
exact method; bi-objective problem; permutation flowshop;
D O I
10.1016/j.cor.2005.09.014
中图分类号
TP39 [计算机的应用];
学科分类号
081203 [计算机应用技术]; 0835 [软件工程];
摘要
In this paper, we propose a new exact method, called the parallel partitioning method (PPM), able to solve efficiently bi-objective problems. This method is based on the splitting of the search space into several areas leading to elementary exact searches. We compare this method with the well-known two-phase method (TPM). Experiments are carried out on a bi-objective permutation flowshop problem (BOFSP). During experiments the proposed PPM is compared with two versions of TPM: the basic TPM and an improved TPM dedicated to scheduling problems. Experiments show the efficiency of the new proposed method. (c) 2005 Elsevier Ltd. All rights reserved.
引用
收藏
页码:2450 / 2462
页数:13
相关论文
共 17 条
[1]
BASSEUR M, 2004, WORKSH EXP EFF ALG W, P72
[2]
MINIMIZING TOTAL TARDINESS ON ONE MACHINE IS NP-HARD [J].
DU, JZ ;
LEUNG, JYT .
MATHEMATICS OF OPERATIONS RESEARCH, 1990, 15 (03) :483-495
[3]
A survey and annotated bibliography of multiobjective combinatorial optimization [J].
Ehrgott M. ;
Gandibleux X. .
OR-Spektrum, 2000, 22 (4) :425-460
[4]
FONDREVELLE J, 2005, COMPUTERS OPERATIONS, V33, P1540
[5]
Comparison of heuristics for flowtime minimisation in permutation flowshops [J].
Framinan, JA ;
Leisten, R ;
Ruiz-Usano, R .
COMPUTERS & OPERATIONS RESEARCH, 2005, 32 (05) :1237-1254
[6]
Garey M. R., 1976, Mathematics of Operations Research, V1, P117, DOI 10.1287/moor.1.2.117
[7]
Graham R. L., 1979, Discrete Optimisation, P287
[8]
Haimes Y, 1975, MULTIOBJECTIVE OPTIM
[9]
HAIRNES Y, 1971, IEEE T SYST MAN CYB, V1, P296
[10]
Improved genetic algorithm for the permutation flowshop scheduling problem [J].
Iyer, SK ;
Saxena, B .
COMPUTERS & OPERATIONS RESEARCH, 2004, 31 (04) :593-606