Abstract

Retrieval of optimal solution(s) for a permutation flowshop scheduling problem within a reasonable computational timeframe has been a challenge till yet. The problem includes optimization of various criterions like makespan, total flowtime, earliness, tardiness, etc and obtaining a Pareto solution for final decision making. This paper remodels a discrete artificial bee colony algorithm for permutation flowshop scheduling problem executed through three different scenarios raised the analysis of time complexity measure. To enhance the search procedure, we have explored the alternative and combined use of two local search algorithms named as: iterated greedy search algorithm and iterated local search algorithm in our discrete artificial bee colony algorithm and the results are summarized with respect to completion time, mean weighted tardiness, and mean weighted earliness. The two algorithms are prioritised on insertion and swap of neighbourhood structures which will intensify the local optima in the search space. Further the performance of the algorithm is compared with the test results of multi-objective artificial bee colony algorithm. The result of our optimization process concludes with a set of non-dominated solutions lead to different Pareto fronts. Finally, we propose a chaotic based technique for order of preference by similarity to ideal solution (chaotic-TOPSIS) using a suitable chaotic map for criteria adaptation in order to enhance the decision accuracy in the multi-objective problem domain.

Highlights

  • Introduction and related workThe flowshop scheduling problem (FSSP) is a combinatorial optimization problem, inheriting the ideas from Barkers sequencing problem [1] that is based on ordering of jobs to determine a schedule

  • Similar to the first dataset, we have done a statistical analysis of the large-size dataset in Table 5.As per the minimum and maximum processing time of each job, the standard deviation of the jobs ranges between dataset corresponding to Total Completion Time (TCT), Mean Weighted Tardiness (MWT) and Mean Weighted Earliness (MWE) and table 10-12 includes the results for the other input dataset

  • The Discrete Artificial Bee Colony Algorithm (DABC) algorithm is hybridized with a variant of iterated greedy algorithms employing a local search procedure based on insertion (), swap () and destruct- construct () neighborhood structures

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Summary

Introduction

Introduction and related workThe flowshop scheduling problem (FSSP) is a combinatorial optimization problem, inheriting the ideas from Barkers sequencing problem [1] that is based on ordering of jobs to determine a schedule. The problem is NP-hard and introduced by Johnson in 1954 [2]. It has a wide application in logistic, industrial, and many other fields. Is a particular case of FSSP, consisting of a set of n jobs which should be processed in the same order as to the available m machines. The goal is to find the best permutation of jobs that would result best minimal TCT execution of all the processes subject to the constraints that each job is independent, and available for processing at time zero. Each machine is continuously available and is able to process one operation at a time.

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