Variable Neighborhood Search-Based Algorithms for the Parallel Machine Capacitated Lot-Sizing and Scheduling Problem
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Date
2025
Authors
Journal Title
Journal ISSN
Volume Title
Publisher
Academic Publication Council
Open Access Color
GOLD
Green Open Access
No
OpenAIRE Downloads
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Publicly Funded
No
Abstract
This paper addresses the capacitated lot-sizing and scheduling problem on parallel machines with eligibility constraints, sequence-dependent setup times, and costs. The objective is to find a production plan that minimizes production, setup, and inventory holding costs while meeting the demands of products for each period without delay for a given planning horizon. Since the studied problem is NP-hard, we proposed metaheuristic approaches, Variable Neighborhood Search, Variable Neighborhood Descent, and Reduced Variable Neighborhood Search algorithms to analyze their performance on the problem. Initially, we presented an initial solution generation method to satisfy each period's demand. Then, we defined insert, swap, and fractional insert moves for generating neighborhood solutions. We employed an adaptive constraint handling technique to enlarge the search space by accepting infeasible solutions during the search. Lastly, we performed computational experiments over the benchmark instances. The computational results show the effectiveness of the proposed solution approaches, compared to existing solution techniques in the literature, and the improvements in various problem instances compared to the best-known results.
Description
Keywords
Capacitated Lot-Sizing And Scheduling Problem, Parallel Machines, Heuristics, Variable Neighborhood Search, Variable Neighborhood Descent, Constraint Handling Techniques
Fields of Science
Citation
WoS Q
Q2
Scopus Q
Q2

OpenCitations Citation Count
4
Source
Journal of Engineering Research
Volume
13
Issue
1
Start Page
1
End Page
13
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Citations
CrossRef : 4
Scopus : 4
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Mendeley Readers : 17
Web of Science™ Citations
4
checked on Feb 13, 2026
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2
checked on Feb 13, 2026
Downloads
5
checked on Feb 13, 2026
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