In this paper, we deal with the just-in-time job shop scheduling problem with sequence-dependent setup times and release dates. Given a set of jobs characterized by release and due dates, the goal is to execute them by minimizing a weighted sum of their earliness, tardiness, and flow time (i.e., the difference between completion and start time of each job). We develop new destroy and repair operators by exploiting the structure of the problem, and we use them within a reduced variable neighborhood search matheuristic. Computational experiments carried out on several sets of instances show that the proposed algorithm outperforms existing solution methods.
A reduced variable neighborhood search for the just in time job shop scheduling problem with sequence dependent setup times / Brandimarte, Paolo; Fadda, Edoardo. - In: COMPUTERS & OPERATIONS RESEARCH. - ISSN 0305-0548. - 167:(2024), pp. 1-12. [10.1016/j.cor.2024.106634]
A reduced variable neighborhood search for the just in time job shop scheduling problem with sequence dependent setup times
Brandimarte, Paolo;Fadda, Edoardo
2024
Abstract
In this paper, we deal with the just-in-time job shop scheduling problem with sequence-dependent setup times and release dates. Given a set of jobs characterized by release and due dates, the goal is to execute them by minimizing a weighted sum of their earliness, tardiness, and flow time (i.e., the difference between completion and start time of each job). We develop new destroy and repair operators by exploiting the structure of the problem, and we use them within a reduced variable neighborhood search matheuristic. Computational experiments carried out on several sets of instances show that the proposed algorithm outperforms existing solution methods.| File | Dimensione | Formato | |
|---|---|---|---|
| SchedulingCOR.pdf accesso aperto 
											Tipologia:
											2a Post-print versione editoriale / Version of Record
										 
											Licenza:
											
											
												Creative commons
												
												
													
													
													
												
												
											
										 
										Dimensione
										678.85 kB
									 
										Formato
										Adobe PDF
									 | 678.85 kB | Adobe PDF | Visualizza/Apri | 
Pubblicazioni consigliate
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.
https://hdl.handle.net/11583/2987691
			
		
	
	
	
			      	