How to cite this paper
Golmohammadi, A., Bani-Asadi, H., Zanjani, H & Tikani, H. (2016). A genetic algorithm for preemptive scheduling of a single machine.International Journal of Industrial Engineering Computations , 7(4), 607-614.
Refrences
Ahmadizar, F., & Farhadi, S. (2015). Single-machine batch delivery scheduling with job release dates, due windows and earliness, tardiness, holding and delivery costs. Computers & Operations Research, 53, 194-205.
Bülbül, K., Kaminsky, P., & Yano, C. (2007). Preemption in single machine earliness/tardiness scheduling. Journal of Scheduling, 10(4-5), 271-292.
Davis, J. S., & Kanet, J. J. (1993). Single‐machine scheduling with early and tardy completion costs. Naval Research Logistics (NRL), 40(1), 85-101.
Hendel, Y., Runge, N., & Sourd, F. (2009). The one-machine just-in-time scheduling problem with preemption. Discrete Optimization, 6(1), 10-22.
Holland, J., (1992). Adaptation in natural and artificial systems: MIT Press. Cambridge, MA.
Kazemi, M., Nikoofarid, E., Aalaei, A., & Kia, R. (2012). Just-in-time preemptive single machine problem with costs of earliness/tardiness, interruption and work-in-process. International Journal of Industrial Engineering Computations, 3(3), 321-336.
Khorshidian, H., Javadian, N., Zandieh, M., Rezaeian, J., & Rahmani, K. (2011). A genetic algorithm for JIT single machine scheduling with preemption and machine idle time. Expert Systems with Applications, 38(7), 7911-7918.
Lenstra, J. K., Kan, A. R., & Brucker, P. (1977). Complexity of machine scheduling problems. Annals of Discrete Mathematics, 1, 343-362.
Liao, C. J., & Cheng, C. C. (2007). A variable neighborhood search for minimizing single machine weighted earliness and tardiness with common due date. Computers & Industrial Engineering, 52(4), 404-413.
M’Hallah, R. (2007). Minimizing total earliness and tardiness on a single machine using a hybrid heuristic. Computers & Operations Research, 34(10), 3126-3142.
Montgomery, D. C. (2008). Design and analysis of experiments. John Wiley & Sons.
Runge, N., & Sourd, F. (2009). A new model for the preemptive earliness–tardiness scheduling problem. Computers & Operations Research, 36(7), 2242-2249.
Sourd, F., & Kedad-Sidhoum, S. (2003). The one-machine problem with earliness and tardiness penalties. Journal of scheduling, 6(6), 533-549.
Sun, X., Noble, J. S., & Klein, C. M. (1999). Single-machine scheduling with sequence dependent setup to minimize total weighted squared tardiness. IIE transactions, 31(2), 113-124.
Szwarc, W., & Mukhopadhyay, S. K. (1996). Earliness and tardiness single machine scheduling with proportional weights. Journal of Global Optimization, 9(3-4), 227-238.
Valente, J. M. (2008). An exact approach for the single machine scheduling problem with linear early and quadratic tardy penalties. Asia-Pacific Journal of Operational Research, 25(02), 169-186.
Valente, J. M., & Gonçalves, J. F. (2009). A genetic algorithm approach for the single machine scheduling problem with linear earliness and quadratic tardiness penalties. Computers & Operations Research, 36(10), 2707-2715.
Wang, X. R., Huang, X., & Wang, J. B. (2011). Single-machine scheduling with linear decreasing deterioration to minimize earliness penalties. Applied Mathematical Modelling, 35(7), 3509-3515.
Bülbül, K., Kaminsky, P., & Yano, C. (2007). Preemption in single machine earliness/tardiness scheduling. Journal of Scheduling, 10(4-5), 271-292.
Davis, J. S., & Kanet, J. J. (1993). Single‐machine scheduling with early and tardy completion costs. Naval Research Logistics (NRL), 40(1), 85-101.
Hendel, Y., Runge, N., & Sourd, F. (2009). The one-machine just-in-time scheduling problem with preemption. Discrete Optimization, 6(1), 10-22.
Holland, J., (1992). Adaptation in natural and artificial systems: MIT Press. Cambridge, MA.
Kazemi, M., Nikoofarid, E., Aalaei, A., & Kia, R. (2012). Just-in-time preemptive single machine problem with costs of earliness/tardiness, interruption and work-in-process. International Journal of Industrial Engineering Computations, 3(3), 321-336.
Khorshidian, H., Javadian, N., Zandieh, M., Rezaeian, J., & Rahmani, K. (2011). A genetic algorithm for JIT single machine scheduling with preemption and machine idle time. Expert Systems with Applications, 38(7), 7911-7918.
Lenstra, J. K., Kan, A. R., & Brucker, P. (1977). Complexity of machine scheduling problems. Annals of Discrete Mathematics, 1, 343-362.
Liao, C. J., & Cheng, C. C. (2007). A variable neighborhood search for minimizing single machine weighted earliness and tardiness with common due date. Computers & Industrial Engineering, 52(4), 404-413.
M’Hallah, R. (2007). Minimizing total earliness and tardiness on a single machine using a hybrid heuristic. Computers & Operations Research, 34(10), 3126-3142.
Montgomery, D. C. (2008). Design and analysis of experiments. John Wiley & Sons.
Runge, N., & Sourd, F. (2009). A new model for the preemptive earliness–tardiness scheduling problem. Computers & Operations Research, 36(7), 2242-2249.
Sourd, F., & Kedad-Sidhoum, S. (2003). The one-machine problem with earliness and tardiness penalties. Journal of scheduling, 6(6), 533-549.
Sun, X., Noble, J. S., & Klein, C. M. (1999). Single-machine scheduling with sequence dependent setup to minimize total weighted squared tardiness. IIE transactions, 31(2), 113-124.
Szwarc, W., & Mukhopadhyay, S. K. (1996). Earliness and tardiness single machine scheduling with proportional weights. Journal of Global Optimization, 9(3-4), 227-238.
Valente, J. M. (2008). An exact approach for the single machine scheduling problem with linear early and quadratic tardy penalties. Asia-Pacific Journal of Operational Research, 25(02), 169-186.
Valente, J. M., & Gonçalves, J. F. (2009). A genetic algorithm approach for the single machine scheduling problem with linear earliness and quadratic tardiness penalties. Computers & Operations Research, 36(10), 2707-2715.
Wang, X. R., Huang, X., & Wang, J. B. (2011). Single-machine scheduling with linear decreasing deterioration to minimize earliness penalties. Applied Mathematical Modelling, 35(7), 3509-3515.