Achieving optimal design of the production line with obtainable resource capacity
DOI:
https://doi.org/10.2298/YJOR0202203CKeywords:
Maximal profit model, integer programming, obtainable resources.Abstract
The Maximal Profit Model for reaching an optimal design of the production line undergoing the limitations of obtainable resources is presented in this paper. This model is treated as an integer programming problem, and an efficient step-by-step algorithm to solve this problem is also constructed. In addition, it is discussed that the operation cost of a machine does not include idle and breakdown situations while the maintenance cost for a broken machine should be considered. This study offers a better tool for achieving the optimal design of a flexible production line and reveals the special applicability of the shortest path in production line design.References
Johri, P.K. (1987) A linear programming approach to capacity estimation of automated production lines with finite buffers. International Journal of Production Research, 25(6), 851-866
Kalir, A., Arzi, Y. (1997) Automated production line design with flexible unreliable machines for profit maximization. International Journal of Production Research, 35(6), 1651-1664
Kalir, A., Arzi, Y. (1998) Optimal design of flexible production lines with unreliable machines and infinite buffers. IIE Transactions, 30, 391-399
Martin, G.E. (1994) Optimal design of production lines. International Journal of Production Research, 32(5), 989-1000
Rardin, R.L. (1998) Optimization in operations research. Englewood Cliffs, NJ, itd: Prentice Hall
Taha, H.A. (1995) Operations research. Englewood Cliffs, NJ, itd: Prentice Hall
Tzai, D.M., Yao, M.J. (1993) A line-balance-based capacity planning procedure for series-type robotic assembly line. International Journal of Production Research, 31(8), 1901-1920
Yamashita, H., Altiok, T. (1998) Buffer capacity allocation for a desired throughput in production lines. IIE Transactions, 30, 883-891
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