|
1. Sule, D.R. (1996) “Industrial Scheduling”, PWS. Publishing Company. 2. Cheng, T.C.E. and Sin, C.C.S. (1990) “A state-of-the-art review of parallel-machine scheduling research”, European Journal of Operational Research, 47, pp. 271-292. 3. Conway, R.W., Maxwell, W.L. and Miller, L.W. (1967) “Theory of Scheduling”, Addison-Wesey, Boston. 4. Zheng,W. X., Nagasawa, H. and Nishiyama, N.(1993) “Single-machine scheduling for minimizing total cost with identical, asymmetrical earliness and tardiness penalties”, International Journal of Production Research, 31, pp.1611-1620. 5. Kunnathur A.S., Gupta S.K.(1990) “Minimize the makespan with late startpenalties added to processing time in a single facility scheduling problem”, European Journal of Operational Research, 47, pp. 56-64. 6. Wu C.C., Lee W.C., Shiau Y.R. (2006) “Minimizing the total completion time on a single machine under linear deterioration” , Int J Adv Manuf Technol DOI: 10.1007/s00170-006-0565-8. 7. Ten, H.A.(1991) “Minimizing Total Earliness, Tardiness and Setup Cost” , Research Report NO.RR1991-12. School of Management and Organization University of Groningen. 8. Tavakkoli-Moghaddam R., Moslehi G., Vasei M., Azaron A. (2005) “A branch-and-bound algorithm for a single machine sequencing to minimize the sum of maximum earliness and tardiness with idle insert” , Applied Mathematics and Computation 388-408. 9. Azizoglu M、Koksalan M and Koksalan SK.(2003) “Scheduling to minimize maximum earliness and number of tardy jobs where machine idle time is allowed” , Journal of the Operational Research Society, 661-664. 10. Hall, N.G. and. Posner, M.E. (1991) “Earliness-Tardiness Scheduling Problems I :Weighted Deviation of Completion Times about a Common Due Date” , Operations Research, pp.836-849. 11. Hall, V.G., Kubiak and Sethi, S.P., “Earlinss-Tardiness Scheduling Problems, II : Deviation of Completion Times About a Restrictive Common Due Date” , Operations Research, Vol.39, pp.847-856. 12. Davis, J. and Kanet, J. (1989) “Single Machine Scheduling with a Nonregulat Convex Performance Measure” , IEEE International Conference on, 7, pp.343-356. 13. Tanaka, S. and Sasaki, T. (2003) “A branch-and-bound algorithm for the single-machine weighted earliness-tardiness scheduling problem with job independent weights” , IEEE International Conference on, 2 , pp.1571-1577. 14. Huang R-H and Yang C-L.(2008) “An algorithm for minimizing flow time and maximum earliness on a single machine” , Journal of the Operational Research Society, pp.1-5. 15. Pinedo M.(2002) “Single Machine Models”, Scheduling Theory, Algorithms, and Systems, 3, pp.39-40. 16. 李建更、阮曉鋼、楊明 (2004) 「單機帶折扣的加權完成時間總和調度問題最優調度的區間攝動魯棒性」,第五屆全球智能控制與自動化大會,中國杭州。 17. Yang Wen-Hua.(2007) “Scheduling jobs on a single machine to maximize the total revenue of jobs” , Computers & Operations Research, pp.565-583. 18. 成龍、劉小冬、楊斌鑫 (2004) 「單機排序1|sp-graph| 的最優算法」,系統工程理論方法應用。 19. 趙琨、唐恒永 (2003) 「無空閒Flow shop帶折扣加權排序的演算法」,瀋陽師範大學學報(自然科學版)。 20. 肖勇、唐恒永 (2003) 「帶有折扣因子的樹型約束排序問題的最優算法」,系統工程理論方法應用。 21. 唐恒永、肖勇 (2002) 「問題1| S, GT| 的最優算法」,瀋陽師範學院學報:自然科學版。 22. 王吉波、唐恒永 (2001) 「Flow Shop 排序問題F2|prmu| 的一個啟發式算法」,系統工程理論方法應用。 23. Koksalan M, Azizoglu M and Kondakci SK.(1998) “Minimizing flowtime and maximum earliness on a single machine” , IIE Trans 30, pp.192-200.
|