參考文獻 |
Ababei, C., & Kavasseri, R (2011). Efficient network reconfiguration using minimum cost maximum flow-based branch exchanges and random walks-based loss estimations. IEEE Transactions on Power Systems, 26(1), 30-37.
Bozhenyuk, A., Gerasimenko, E., & Rozenberg, I (2012). The methods of maximum Flow and minimum cost flow finding in fuzzy network. Concept Discovery in Unstructured Data Workshop co-located with the 10th International Conference on Formal Concept Analysis. 1-12.
CHEN, C. Y., Zhao, Z., & Ball, M. O (2002). A model for batch advanced available‐to promise. Production and Operations Management, 11(4), 424-440.
Chen, J., & Dong, M (2014). Available-to-promise-based flexible order allocation in ATO supply chains. International Journal of Production Research, 52(22), 6717-6738.
Choi, S. Y., Shin, M. C., & Cha, J. S (2006). Loss reduction in distribution networks using cyclic best first search. International Conference on Computational Science and Its Applications, 312-321.
Dolan, A., & Aldous, J (1993). Networks and algorithms: an introductory approach. John Wiley & Sons,158-161.
Hadji, M., & Zeghlache, D (2012). Minimum cost maximum flow algorithm for dynamic resource allocation in clouds. IEEE Fifth International Conference on Cloud Computing,876-882.
Jamal, J., Shobaki, G., Papapanagiotou, V., Gambardella, L. M., & Montemanni, R (2017). Solving the sequential ordering problem using branch and bound. IEEE Symposium Series on Computational Intelligence,1-9.
Jeong, B., Sim, S. B., Jeong, H. S., & Kim, S. W (2002) An available-to-promise system for TFT LCD manufacturing in supply chain. Computers & Industrial Engineering, 43(1-2), 191-212.
Jung, H (2010). An available-to-promise model considering customer priority and variance of penalty costs. The International Journal of Advanced Manufacturing Technology, 49(1-4), 369-377.
Kao, G. K., Sewell, E. C., & Jacobson, S. H. (2009). A branch, bound, and remember algorithm for the 1|r_i| ∑ t_i scheduling problem. Journal of Scheduling, 12(2), 163.
Kao, G. K., Sewell, E. C., Jacobson, S. H., & Hall, S. N. (2012). New dominance rules and exploration strategies for the 1| r_i |∑ U_i scheduling problem. Computational Optimization and Applications, 51(3), 1253-1274
Lin, J. T., Hong, I. H., Wu, C. H., & Wang, K. S (2010). A model for batch available-to-promise in order fulfillment processes for TFT-LCD production chains. Computers & Industrial Engineering, 59(4), 720-729.
Lin, Q., & Tordesillas, A (2014). Towards an optimization theory for deforming dense granular materials: Minimum cost maximum flow solutions. Journal of industrial and management optimization, 10(1), 337-362.
Meyr, H. (2009). Customer segmentation, allocation planning and order promising in make-to-stock production. OR spectrum, 31(1), 229-256
Morrison, D. R., Jacobson, S. H., Sauppe, J. J., & Sewell, E. C (2016). Branch-and-bound algorithms: A survey of recent advances in searching, branching, and pruning. Discrete Optimization, 19, 79-102.
Rabbani, M., Farshbaf-Geranmayeh, A., & Vahidi, F. (2018). A batch-wise ATP procedure in hybrid make-to-order/make-to-stock manufacturing environment. Journal of Quality Engineering and Production Optimization, 3(1), 1-12.
Ritt, M (2016). A branch-and-bound algorithm with cyclic best-first search for the permutation flow shop scheduling problem. IEEE International Conference on Automation Science and Engineering, 872-877.
Sewell, E. C., & Jacobson, S. H. (2012). A branch, bound, and remember algorithm for the simple assembly line balancing problem. INFORMS Journal on Computing, 24(3), 433-442.
Sewell, E. C., Sauppe, J. J., Morrison, D. R., Jacobson, S. H., & Kao, G. K. (2012). A BB&R algorithm for minimizing total tardiness on a single machine with sequence dependent setup times. Journal of Global Optimization, 54(4), 791-812.
Sheen. G (2018) “min-cost max-flow model for determining job priority in ATP problem”, personal communication.
|