1.柯慧雯,2001,結合模擬退火法與禁忌搜尋法在流程式生產排程之應用,大葉大學工業工程研究所,碩士論文。
2.葉柏慶,2007,運用系統模擬與基因演算法於解決相同機台之人力分配排程問題,國立虎尾科技大學工業工程與管理研究所,碩士論文。3.盧研伯,2003,混合式模擬退火法應用於迴流特性流程工廠之研究,國立台灣科技大學,碩士論文。4.Brown, E.C., Sumichrast, R.T. (2001). “A grouping genetic algorithm for the cell formation problem”, International Journal of Production Research, vol. 39, no.16, pp. 3651-3669.
5.Campbell, H. G. , Dudek, R. A. and Smith, M. L. (1970). ”A Heuristic Algorithm for The n Job, m Machine Sequencing Problem”, Management Science, vol.16, no.10, pp630-667.
6.Colin, R. R. (1995). “A genetic algorithm for flow shop sequencing”, Computers and Operations Research, vol. l22, pp. 5-13.
7.Grefenstette, J. J. (1986). “Optimization of control parameters for genetic algorithms”, IEEE Transactions on systems, man and cybernetics, pp.122-128.
8.Goldberg, D. E., (1989). Genetic Algorithms in Search, Optimization and Machine Learning, Addison-Wesley, Reading, MA.
9.Gilmore, P. C. and Gomory, R.E. (1964). “Sequencing a one-state variable machine: a solvable case of the traveling salesman problem”, Operations Research, vol.12, pp. 655-679.
10.Garey, M.R. and Johnson, D.S. (1979). “Computers and intractability: a guide to the theory of NP-completeness.” W. H. Freeman Company, San Francisco.
11.Holland, J. H. (1975). “Adaptation in natural and artificial systems”, University of Michigan Press, Ann Arbor.
12.Hu, P. (1993). “An Efficient Heuristic for the Worker assignment Problem in the Identical and Nonidentical Parallel-Machine Model”, Ph.D. dissertation, Department of Industrial and Management Systems Engineering, The Pennsylvania State University, University Park, Pennsylvania.
13.Hu, P. and Yeh, B. (2006). “Minimizing makespan for the worker assignment scheduling problem in the identical parallel-machine model”, Annual Conference, Chinese institute of industrial Engineering.
14.Hu, P. (2005). “Further study of minimizing total tardiness for the worker assignment scheduling problem in the identical parallel-machine models,” International Journal of Advanced Manufacturing Technology, vol. 29, pp. 165-169.
15.Hisao, I. , Misaki, S. and Tanaka, H. (1995). “Modified simulated annealing algorithms for the flow shop sequencing problem,” European Journal of Operational Research, vol.81, pp. 388-398.
16.Johnson, S.M. (1954). “Optimal two-and three-stage production schedules”, Navel Research Logistic Quarterly, vol. 1, pp. 61-68.
17.Kumar, N. S. H. and Srinivasan G. (1996). “A genetic algorithm for job shop scheduling – a case study”, Computer in Industry, vol. 31, pp. 155-160.
18.Kimt, Y. D. (1993). “A new branch and bound algorithm for minimizing mean tardiness in two-machine flowshop”, Computers and Operations Research, vol. 20, pp. 391-401.
19.Lomnicki, Z. A. (1965). “A branch and bound algorithm for the exact solution of the three-machine scheduling problem”, Operation Research Quarterly, vol. 16, no. 1, pp. 89-100.
20.Mitra, K. and Gopinath, R. (2004). “Multiobjective optimization of an industrial grinding operation using elitist nondominated sorting genetic algorithm.”, Chemical Engineering Science, vol. 59 no.2 pp. 358-396.
21.Manderick B. and Spiessens P. (1994). “How to select genetic operators for combinatorial optimization problems by analyzing their fitness landscape”, Computational Intelligence Imitating , Life, IEEE press, New York, pp.170-181.
22.Murata, T., Ishibuchi, H., and H. Tanaka. (1996). “Genetic algorithms for flowshop scheduling problems”, Computers and Industrial Engineering, vol. 30, pp. 1061-1071.
23.Mellor P. (1966). “A review of job shop scheduling", Operational Research Quarterly, vol. 17, no. 2, pp. 161-170.
24.Moursli, O. and Pochet, Y. (2000). “A branch-and-bound algorithm for the hybrid flowshop”, Int. J. Production Economics, vol. 64, pp. 113-125.
25.Marangos, C. , Govande, V. , Srinivasan, G. and Zimmers, Jr. E.W.(1998). “Algorithm to minimize completion time variance in a two machine flowshop”, Computers and Industrial Engineering, vol.35, pp. 101-104.
26.Nawaz, M. , Enscore, E. E. and Ham, I. (1983). “A heuristic algorithm for the m-machine,n-job flow scheduling problem”, Omega-The International Journal of Management Science, vol.11, pp. 91-95.
27.Rinnooy Kan, A.H.G. (1976). “Machine Scheduling Problems: Classification, Complexity and Computations”, Nijhoff, The Hague.
28.Rock, H. (1984). “Some new results in No-wait flow shop scheduling”, Zeitschrift fur Operations Research, vol. 28, no. 1, pp.1-16.
29.Schaffer, J. D., Caruana, R. A., Eshelman, L. J. and Das, R., (1989). “A study of control parameters affecting online performance of genetic algorithms for function optimization”, Proceedings of Third International Conference on Genetic Algorithms, pp.51-60.
30.Shyu, S. J. , Lin, B. M. T. and Yin, P. Y. (2004). “Application of ant colony optimization for no-wait flowshop scheduling problem to minimize the total completion time”, Computers and Industrial Engineering, vol.47, pp.181-193.
31.Taillard, E. (1993). “Benchmarks for basic scheduling problems”, European Journal of Operational Research vol.64, pp.278–285.
32.Varela, R., Vela, C. R., Puente, J. and Gomez, A. (2003). “A knowledge-based evolutionary strategy for scheduling problems with bottlenecks”, European Journal of Operational Research, vol. 145, pp. 57-71.
33.Wang, C. S. and Uzsoy, R. (2002). “A genetic algorithm to minimize maximum lateness on a batch processing machine”, Computers and Operations Research, vol. 29, pp.1621-1640.
34.Yeh, W. C. (1999). “A new branch-and-bound approach for the n / 2 / flowshop/ flowshop scheduling problem”, Computers and Operations Research, vol. 26, pp.1293-1310.
35.Yang J. and Soh C. K. (1997). “Structural Optimization by Genetic Algorithms with Tournament Selection”, Journal of Computing in Civil Engineering, vol. 11, no. 3, pp. 195-200.