[1] | Chakraborty UK. (2009). Computational intelligence in flow shop and job shop scheduling. Springer Science & Business Media, Berlin. |
|
[2] | Pinedo M. (2002). Scheduling – theory, algorithms, and systems. Prentice-Hall, Upper Saddle River. |
|
[3] | Wagner HM. (1959). An integer linear-programming model for machine scheduling. Nav Res Logist Q 6:131-140. |
|
[4] | Baker KR. (1974) Introduction to sequencing and scheduling. Wiley, New York. |
|
[5] | Stafford EF. (1988). On the development of a mixed-integer linear programming model for the flowshop sequencing problem. J Oper Res Soc 39: 1163-1174. |
|
[6] | Wilson JM. (1989). Alternative formulations of a flow-shop scheduling problem. J Oper Res Soc 40: 395-399. |
|
[7] | Manne AS. (1960). On the job-shop scheduling problem. Oper Res 8: 219-223. |
|
[8] | Rinnooy Kan AHG. (1976). Machine scheduling problems: classification, complexity, and computations. Nijhoff, The Hague |
|
[9] | Nawaz M, Enscore EE Jr, Ham I. (1983). A heuristic algorithm for the m-machine, n-job flow shop sequencing problem. OMEGA 11(1): 91-95. |
|
[10] | Palmer DS. (1965). Sequencing jobs through a multistage process in the minimum total time: a quick method of obtaining a near optimum. Oper Res Q 16: 101-107. |
|
[11] | Campbell HG, Dudek RA, Smith ML. (1970). A heuristic algorithm for the n job, m machine sequencing problem. Manag Sci 16(10): B630-B637. |
|
[12] | Dong X, Huang H, Chen P. (2008). An improved NEH-based heuristic for the permutation flowshop problem. Comput Oper Res 35: 3962-3968. |
|
[13] | Li XP, Wang YX, Wu C. (2004). Heuristic algorithms for large flowshop scheduling problems. In: Proceedings of the 5th world congress on intelligent control and automation, pp 2999-3003. |
|
[14] | Rizkya, I. et al. (2019). “Nawaz, Enscore, Ham (NEH) Algorithm to Minimization of Makespan in Furniture Company”, IOP Conference Series: Materials Science and Engineering, 505(1). |
|
[15] | Baskar, A. (2016). “Revisiting the NEH algorithm- the power of job insertion technique for optimizing the makespan in permutation flow shop scheduling”, International Journal of Industrial Engineering Computations, 7(2), pp. 353-366. |
|
[16] | Bhatt, P. (2019). “Permutation Flow Shop via Simulated Annealing and NEH”, UNLV Theses, Dissertations, Professional Papers, and Capstones. 3575. |
|
[17] | Liu, W., Jin, Y. and Price, M. (2016). “A new Nawaz–Enscore–Ham-based heuristic for permutation flow-shop problems with bicriteria of makespan and machine idle time”, Engineering Optimization, 48(10), pp. 1808-1822. |
|
[18] | Osman I, Potts C. (1989). Simulated annealing for permutation flow shop scheduling. OMEGA 17(6):551-557. |
|
[19] | Grabowski J, Wodecki M. (2004). A very fast tabu search algorithm for the permutation flowshop problem with makespan criterion. Comput Oper Res 31(11):1891-1909. |
|
[20] | Rajendran C, Ziegler H. (2004). Ant-colony algorithms for permutation flowshop scheduling to minimize makespan/total flowtime of jobs. Eur J Oper Res. 155(2):426-438. |
|
[21] | Stützle T. (1998). Applying iterated local search to the permutation flowshop problem. Technical report, AIDA-98-04, Intellctics Group, Computer Science Department, Darmstad University of Technology, Darmstad, Germany. |
|
[22] | Haq, A. N. et al. (2010). “A hybrid neural network-genetic algorithm approach for permutation flow shop scheduling”, International Journal of Production Research, 48(14), pp. 4217-4231. |
|
[23] | Jeen Robert, R. B. and Rajkumar, R. (2017). “An effective genetic algorithm for flow shop scheduling problems to minimize makespan”, Mechanika, 23(4), pp. 594-603. |
|
[24] | Widyawati and Waliadi, G. (2020). “Improved Genetic Algorithm for Flow Shop Scheduling Problem at PT. XYZ”, Journal of Physics: Conference Series, 1477(2). |
|