[1] Baker, K. R., Introduction to Sequencing and Scheduling, John Wiley, New York, 1974.
[2] Chen, C. L., V. S. Vempati and N. Aljaber, “An Application of Genetic Algorithms for Flow Shop Problems,” European Journal of Operational Research, 80, pp.389-396.1995.
[3] Davis, L., Handbook of Genetic Algorithms, Morgan Kaufmann, San Mateo, CA, 1987.
[4] French, S., Sequencing and Scheduling: An Introduction to the Mathematics of the Job-Shop, John Wiley, New York, 1982.
[5] Gangadharan, R. and C. Rajendran, “A Simulated Annealing Heuristic for Scheduling in a Flowshop with Bicriteria,” Computers & Industrial Engineering, 27, pp.473-476, 1994.
[6] Gen, M. and R. Cheng, Genetic Algorithms and Engineering Design, John Wiley, New York, 1997.
[7] Glass, C. A. and C. N. Potts, “A Comparison of Local Search Methods for Flow Shop Scheduling,” Annals of Operations Research, 63, pp.489-509, 1996.
[8] Goldberg, D. E., Genetic Algorithms in Search, Optimization and Machine Learning, Addison Wesley, Reading, MA, 1989.
[9] Ho, J. C. and Y. L. Chang, “ A New Heuristic for The n-Job, M-Machine Flow-shop Problem,” European Journal of Operational Research, 52, pp.194-202, 1991.
[10] Ishibuchi, H. and H. Murata, “Local Search Procedures in a Multi-Objective Genetic Local Search Algorithm for Scheduling Problems,” Proceedings of IEEE International Conference on SMC, pp.119-124, 1996.
[11] Ishibuchi, H. and H. Murata, “Multi-Objective Genetic Local Search Algorithm,” Proceedings of IEEE International Conference on Evolutionary Computation, pp.119-124, 1996.
[12] Ishibuchi, H. and H. Murata, “Multi-Objective Genetic Local Search Algorithm and Its Applications to Flowshop Scheduling,” IEEE Transactions on SMC, 28, pp.392-403, 1998.
[13] King, J. R., and A. S. Spachis, “Heuristic for Flow-shop Scheduling,” International Journal of Production Research, 18, pp.345-357, 1980.
[14] Michalewicz, Z., Genetic Algorithm + Data Structures = Evolution Programs, 2nd ed., Springer-Verlag, New York, 1994.
[15] Murata, T. and H. Ishibuchi, “Performance Evolution of Genetic Algorithms for Flowshop Scheduling Problems,” Proceedings of 1st IEEE International Conference on Evolutionary Computation,” pp.812-817, 1994.
[16] Murata, T. and H. Ishibuchi, “MOGA: Multi-Objective Genetic Algorithms,” Proceedings of 2nd IEEE International Conference on Evolutionary Computation, pp.284-294, 1995.
[17] Murata, T. and H. Ishibuchi, “Positive and Negative Combination Effects of Crossover and Mutation Operators in Sequencing Problems,” Proceedings of IEEE International Conference on Evolutionary Computation, pp.170-175, 1996.
[18] Murata, T., H. Ishibuchi and H. Tanaka, ”Genetic Algorithm for Flowshop Scheduling Problem,” International Journal of Computers and Industrial Engineering, 30, pp.1061-1071, 1996.
[19] Murata, T., H. Ishibuchi, and H. Tanaka, “Multi-Objective Genetic Algorithm and Its Applications to Flowshop Scheduling,” International Journal of Computers and Industrial Engineering, 30, pp.957-968, 1996.
[20] Murata, T., H. Ishibuchi, and M. Gen, “Neighborhood Structures for Genetic Local Search Algorithms,” Proceedings of 2nd IEEE International Conference on Knowledge-based Intelligent Electronic Systems, 21-23, pp.259-263, 1998.
[21] Nagar, A., J. Haddock and S. Heragu, “Multiple and Bicriteria Scheduling: A Literature Survey,” European Journal of Operational Research, 81, pp.88-104, 1995.
[22] Nagar, A., S. S. Heragu, and J. Haddock, “A Branch and Bound Approach for a Two-Machine Flowshop Scheduling Problem,” Journal of the Operational Research Society, 46, pp.721-734, 1995.
[23] Nagar, A., S. S. Heragu, and J. Haddock, “A Combined Branch-and-Bound and Genetic Algorithm Based Approach for a Flowshop Scheduling Problem,” Annals of Operations Research, 63, pp.397-414, 1996.
[24] Nawaz, M., E. E. Enscore and I. Ham, “A Heuristic Algorithm for the m-Machine, n-Job Flow-shop Sequencing Problem,” OMEGA, 11, pp.91-95, 1983.
[25] Neppali, V. R., C. L. Chen and J. N.D. Gupta, “Genetic Algorithms for the Two-stage Bicriteria Flowshop Problem,” European Journal of Operational Research, 95, pp.356-373, 1996.
[26] Rajendran, C. and D. Chaudhuri, “An Efficient Heuristic Approach to The Scheduling of Jobs in a Flowshop,” European Journal of Operational Research, 61, pp.318-325, 1992.
[27] Rajendran, C., “Two-stage Flowshop Scheduling Problem with Bicriteria,” Journal of the Operational Research Society, 43, pp.871-884, 1992.
[28] Rajendran, C., “Heuristics for Scheduling in Flowshop with Multiple Objectives,” European Journal of Operational Research, 82, pp.540-555, 1995.
[29] Reeves, C. R., “A Genetic Algorithm for Flowshop Sequencing,” Computer & Operations Research, 22, pp.5-13, 1995.
[30] Sridhar, J. and C. Rajendran, “Scheduling in Flowshop and Cellular Manufacturing Systems with Multiple Objectives―A Genetic Algorithmic Approach,” Production Planning & Control, 7, pp.374-382,1996.
[31] Tamaki, H., H. Kita, and S. Kobayashi, “Multi-Objective Optimization by Genetic Algorithms: A Review,” Proceedings of IEEE International Conference on Evolutionary Computation,” pp.517-522, 1996.
[32] Widmer, M. and A. Hertz, “A New Heuristic Method for the Flow Shop Sequencing Problem,” European Journal of Operational Research, 41, pp.186-193, 1989.
[33] 汪玉柏,「運用基因演算法求解流程型工廠之多目標排程」,國立台灣科技大學,碩士論文,民國八十八年。[34] 周富得,「流程型工廠在雙評估準則下之排程研究」,國立交通大學,博士論文,民國八十六年。[35] 許民聖,「運用模擬退火法求解流程型工廠之多目標排程」,國立台灣科技大學,碩士論文,民國八十九年。[36] 許志義,多目標決策,一版,五南圖書出版有限公司,台北,民國八十三年。