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A divide and combine method for machine configuration and workload balancing problem in multiple product PCB assembly




TekijätTóth Attila, Knuutila Timo, Nevalainen Olli S.

KustantajaSPRINGER LONDON LTD

Julkaisuvuosi2022

JournalInternational Journal of Advanced Manufacturing Technology

Tietokannassa oleva lehden nimiINTERNATIONAL JOURNAL OF ADVANCED MANUFACTURING TECHNOLOGY

Lehden akronyymiINT J ADV MANUF TECH

Vuosikerta120

Numero5-6

Aloitussivu4079

Lopetussivu4095

Sivujen määrä17

ISSN0268-3768

DOIhttps://doi.org/10.1007/s00170-022-08819-8

Verkko-osoitehttps://link.springer.com/article/10.1007/s00170-022-08819-8


Tiivistelmä
In recent electronic industry, the assembly of electronic components on Printed Circuit Boards (PCB) is one of the most crucial tasks. Here, gantry type placement machines are popular because of the flexibility of their configurations. The Machine Configuration and (Work) Load Balancing (MCLB) problem determines the proper configurations of the machine modules in the assembly line and the allocation of the component placements among the modules minimizing the total production time. This is a difficult optimization problem, especially when the assembly line produces several batches of multiple PCB types using a common machine setup for all PCB types. In the present study, a graph model and a mathematical formulation are given for the multi-model problem (MCLB-M). A heuristic method is also presented, called Divide and Combine (DaC), which divides the multi-model problem into single product problems and solves them independently. The solutions are then combined to form a common sub-configuration of the modules. Finally, the global problem is solved by reducing its size using the fixed sub-configuration. The presented method is independent of the optimization algorithms used for the sub-problems; an integer programming model and a heuristic algorithm are used for the single problems, and an integer programming for the reduced global problem. The tests showed that the DaC method is robust and works well for problems of different size.



Last updated on 2024-26-11 at 22:59