How to cite this paper
Akande, S., Oluleye, A & Oyetunji, E. (2018). Effective heuristics for solving dynamic variant of single processor total tardiness problems.Journal of Project Management, 3(1), 13-22.
Refrences
Anderson, E. J., & Nyirenda, J. C. (1990). Two new rules to minimize tardiness in a job shop. The International Journal of Production Research, 28(12), 2277-2292.
Baptiste, P., Carlier, J., & Jouglet, A. (2004). A branch-and-bound procedure to minimize total tardiness on one machine with arbitrary release dates. European Journal of Operational Research, 158(3), 595-608.
Bean, J.C., & Hall, D.H. (1985). Accuracy of the modified due date rule. Technical Report 85-10, Department of Industrial and Production Engineering, Michigan University. 1-7.
Baker, K. R., & Bertrand, J. W. M. (1982). A dynamic priority rule for scheduling against due-dates. Journal of Operations Management, 3(1), 37-42.
Baker, K. R., & Trietsch, D. (2013). Principles of sequencing and scheduling. John Wiley & Sons.
Chu, C., & Portmann, M.C. (1992). Some new efficient methods to solve the 1/ri/ ∑_(i=1)^n▒T_i (min) scheduling problem. European Journal of Operational Research, 58, 404–413.
Chu, C. (1992). A branch‐and‐bound algorithm to minimize total flow time with unequal release dates. Naval Research Logistics (NRL), 39(6), 859-875.
Du, J., & Leung, J. Y. T. (1990). Minimizing total tardiness on one machine is NP-hard. Mathematics of operations research, 15(3), 483-495.
Erenay, F. S., Sabuncuoglu, I., Toptal, A., & Tiwari, M. K. (2010). New solution methods for single machine bicriteria scheduling problem: Minimization of average flowtime and number of tardy jobs. European Journal of Operational Research, 201(1), 89-98.
French, S. (1982). Sequencing and Scheduling, 1st ed. Ellis USA: Horwood Limited.
Hahn, B., & Valentine, D. T. (2016). Essential MATLAB for engineers and scientists. Academic Press.
Kanet, J. J., & Hayya, J. C. (1982). Priority dispatching with operation due dates in a job shop. Journal of operations Management, 2(3), 167-175.
Muhlemann, A.P., Lockett, A. G., and. Farn, C. I. (1982). Job shop scheduling heuristics and frequency of scheduling. International Journal of Production Research, 20(2), 227–241.
Oyawale, F. A. (2006). Statistical methods: An introduction.1st ed. Nigeria: International Publisher Ltd.
Oyetunji, E.O. (2009). Some common performance measures in scheduling problems. Research Journal of Applied Science, Engineering and Technology, 1(2), 6-9.
Pinedo, M.L., (2008). Scheduling – Theory, Algorithms and Systems.1st ed. New York : Springer.
Naidu, J. T. (2003). A note on a well-known dispatching rule to minimize total tardiness. Omega, 31(2), 137-140.
Süer, G. A., Yang, X., Alhawari, O. I., Santos, J., & Vazquez, R. (2012). A genetic algorithm approach for minimizing total tardiness in single machine scheduling. International Journal of Industrial Engineering and Management (IJIEM), 3(3), 163-171.
Baptiste, P., Carlier, J., & Jouglet, A. (2004). A branch-and-bound procedure to minimize total tardiness on one machine with arbitrary release dates. European Journal of Operational Research, 158(3), 595-608.
Bean, J.C., & Hall, D.H. (1985). Accuracy of the modified due date rule. Technical Report 85-10, Department of Industrial and Production Engineering, Michigan University. 1-7.
Baker, K. R., & Bertrand, J. W. M. (1982). A dynamic priority rule for scheduling against due-dates. Journal of Operations Management, 3(1), 37-42.
Baker, K. R., & Trietsch, D. (2013). Principles of sequencing and scheduling. John Wiley & Sons.
Chu, C., & Portmann, M.C. (1992). Some new efficient methods to solve the 1/ri/ ∑_(i=1)^n▒T_i (min) scheduling problem. European Journal of Operational Research, 58, 404–413.
Chu, C. (1992). A branch‐and‐bound algorithm to minimize total flow time with unequal release dates. Naval Research Logistics (NRL), 39(6), 859-875.
Du, J., & Leung, J. Y. T. (1990). Minimizing total tardiness on one machine is NP-hard. Mathematics of operations research, 15(3), 483-495.
Erenay, F. S., Sabuncuoglu, I., Toptal, A., & Tiwari, M. K. (2010). New solution methods for single machine bicriteria scheduling problem: Minimization of average flowtime and number of tardy jobs. European Journal of Operational Research, 201(1), 89-98.
French, S. (1982). Sequencing and Scheduling, 1st ed. Ellis USA: Horwood Limited.
Hahn, B., & Valentine, D. T. (2016). Essential MATLAB for engineers and scientists. Academic Press.
Kanet, J. J., & Hayya, J. C. (1982). Priority dispatching with operation due dates in a job shop. Journal of operations Management, 2(3), 167-175.
Muhlemann, A.P., Lockett, A. G., and. Farn, C. I. (1982). Job shop scheduling heuristics and frequency of scheduling. International Journal of Production Research, 20(2), 227–241.
Oyawale, F. A. (2006). Statistical methods: An introduction.1st ed. Nigeria: International Publisher Ltd.
Oyetunji, E.O. (2009). Some common performance measures in scheduling problems. Research Journal of Applied Science, Engineering and Technology, 1(2), 6-9.
Pinedo, M.L., (2008). Scheduling – Theory, Algorithms and Systems.1st ed. New York : Springer.
Naidu, J. T. (2003). A note on a well-known dispatching rule to minimize total tardiness. Omega, 31(2), 137-140.
Süer, G. A., Yang, X., Alhawari, O. I., Santos, J., & Vazquez, R. (2012). A genetic algorithm approach for minimizing total tardiness in single machine scheduling. International Journal of Industrial Engineering and Management (IJIEM), 3(3), 163-171.