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[1] Yun, W.Y., Y.M. Song, and H.-G. Kim, Multiple multi-level redundancy allocation in series systems. Reliability Engineering & System Safety, 2007. 92(3): p. 308-313. [2] Yun, W.Y. and J.W. Kim, Multi-level redundancy optimization in series systems. Computers & Industrial Engineering, 2004. 46(2): p. 337-346. [3] Yang, B., H. Hu, and S. Guo, Cost-oriented task allocation and hardware redundancy policies in heterogeneous distributed computing systems considering software reliability. Computers & Industrial Engineering, 2009. 56(4): p. 1687-1696. [4] Massim, Y., A. Zeblah, R. Meziane, M. Benguediab, and A. Ghouraf, Optimal Design and Reliability Evaluation of Multi-State Series-Parallel Power Systems. Nonlinear Dynamics, 2005. 40(4): p. 309-321. [5] Chern, M.-S., On the computational complexity of reliability redundancy allocation in a series system. Operations Research Letters, 1992. 11(5): p. 309-315. [6] He, P., K. Wu, J. Xu, J. Wen, and Z. Jiang, Multilevel redundancy allocation using two dimensional arrays encoding and hybrid genetic algorithm. Computers & Industrial Engineering, 2013. 64(1): p. 69-83. [7] Yeh, W.-C., Study on quickest path networks with dependent components and apply to RAP, Rep. NSC 97-2221-E-007-099-MY3, Taiwan, National Tsinghua University, Aug. 1, 2008–Jul. 31, 2011. [8] Yeh, W.-C., A two-stage discrete particle swarm optimization for the problem of multiple multi-level redundancy allocation in series systems. Expert Systems with Applications, 2009. 36(5): p. 9192-9200. [9] Yeh, W.-C., W.-W. Chang, and Y.Y. Chung, A new hybrid approach for mining breast cancer pattern using discrete particle swarm optimization and statistical method. Expert Systems with Applications, 2009. 36(4): p. 8204-8211. [10] Kennedy, J. and R. Eberhart, Particle Swarm Optimization. Proceedings of IEEE International Conference on Neural Networks, 1995: p. 1942-1948. [11] Kennedy, J. and R.C. Eberhart. A discrete binary version of the particle swarm algorithm. in Systems, Man, and Cybernetics, 1997. Computational Cybernetics and Simulation., 1997 IEEE International Conference on. 1997. [12] Yuhui, S. and R.C. Eberhart. Empirical study of particle swarm optimization. in Evolutionary Computation, 1999. CEC 99. Proceedings of the 1999 Congress on. 1999. [13] Gordon, R., Optimum Component Redundancy for Maximum System Reliability. Operations Research, 1957. 5(2): p. 229-243. [14] Sharifian, S., S.A. Motamedi, and M.K. Akbari, A predictive and probabilistic load-balancing algorithm for cluster-based web servers. Applied Soft Computing, 2011. 11(1): p. 970-981. [15] Way, K. and V.R. Prasad, An annotated overview of system-reliability optimization. Reliability, IEEE Transactions on, 2000. 49(2): p. 176-187. [16] Tillman, F.A., C.-L. Hwang, and W. Kuo, Optimization Techniques for System Reliability with Redundancy-A Review. Reliability, IEEE Transactions on, 1977. R-26(3): p. 148-155. [17] Cao, D., A. Murat, and R.B. Chinnam, Efficient exact optimization of multi-objective redundancy allocation problems in series-parallel systems. Reliability Engineering & System Safety, 2013. 111: p. 154-163. [18] Khalili-Damghani, K. and M. Amiri, Solving binary-state multi-objective reliability redundancy allocation series-parallel problem using efficient epsilon-constraint, multi-start partial bound enumeration algorithm, and DEA. Reliability Engineering & System Safety, 2012. 103: p. 35-44. [19] Misra, K.B. and U. Sharma, An efficient algorithm to solve integer-programming problems arising in system-reliability design. Reliability, IEEE Transactions on, 1991. 40(1): p. 81-91. [20] Ha, C. and W. Kuo, Reliability redundancy allocation: An improved realization for nonconvex nonlinear programming problems. European Journal of Operational Research, 2006. 171(1): p. 24-38. [21] Chern, M.-S., Parametric nonlinear integer programming: The right-hand side case. European Journal of Operational Research, 1991. 54(2): p. 237-255. [22] Ng, K.K. and N.G.F. Sancho, A hybrid ‘dynamic programming/depth-first search’ algorithm, with an application to redundancy allocation. IIE Transactions, 2001. 33(12): p. 1047-1058. [23] Yalaoui, A., E. Chatelet, and C. Chengbin, A new dynamic programming method for reliability & redundancy allocation in a parallel-series system. Reliability, IEEE Transactions on, 2005. 54(2): p. 254-261. [24] Li, J., A bound dynamic programming for solving reliability redundancy optimization. Microelectronics Reliability, 1996. 36(10): p. 1515-1520. [25] Sung, C.S. and Y.K. Cho, Branch-and-bound redundancy optimization for a series system with multiple-choice constraints. Reliability, IEEE Transactions on, 1999. 48(2): p. 108-117. [26] Djerdjour, M. and K. Rekab, A branch and bound algorithm for designing reliable systems at a minimum cost. Applied Mathematics and Computation, 2001. 118(2-3): p. 247-259. [27] Ramirez-Marquez, J.E. and D.W. Coit, A heuristic for solving the redundancy allocation problem for multi-state series-parallel systems. Reliability Engineering & System Safety, 2004. 83(3): p. 341-349. [28] You, P.-S. and T.-C. Chen, An efficient heuristic for series–parallel redundant reliability problems. Computers & Operations Research, 2005. 32(8): p. 2117-2127. [29] Nakagawa, Y. and S. Miyazaki, Surrogate Constraints Algorithm for Reliability Optimization Problems with Two Constraints. Reliability, IEEE Transactions on, 1981. R-30(2): p. 175-180. [30] Onishi, J., S. Kimura, R.J.W. James, and Y. Nakagawa, Solving the Redundancy Allocation Problem With a Mix of Components Using the Improved Surrogate Constraint Method. Reliability, IEEE Transactions on, 2007. 56(1): p. 94-101. [31] Abouei Ardakan, M. and A. Zeinal Hamadani, Reliability–redundancy allocation problem with cold-standby redundancy strategy. Simulation Modelling Practice and Theory, 2014. 42: p. 107-118. [32] Marseguerra, M., E. Zio, L. Podofillini, and D.W. Coit, Optimal design of reliable network systems in presence of uncertainty. Reliability, IEEE Transactions on, 2005. 54(2): p. 243-253. [33] Tavakkoli-Moghaddam, R., J. Safari, and F. Sassani, Reliability optimization of series-parallel systems with a choice of redundancy strategies using a genetic algorithm. Reliability Engineering & System Safety, 2008. 93(4): p. 550-556. [34] Zoulfaghari, H., A. Zeinal Hamadani, and M. Abouei Ardakan, Bi-objective redundancy allocation problem for a system with mixed repairable and non-repairable components. ISA Trans, 2014. 53(1): p. 17-24. [35] Chambari, A., A.A. Najafi, S.H.A. Rahmati, and A. Karimi, An efficient simulated annealing algorithm for the redundancy allocation problem with a choice of redundancy strategies. Reliability Engineering & System Safety, 2013. 119: p. 158-164. [36] Kim, H.-G., C.-O. Bae, and D.-J. Park, Reliability-redundancy optimization using simulated annealing algorithms. Journal of Quality in Maintenance Engineering, 2006. 12(4): p. 354-363. [37] Kulturel-Konaka, S., A.E. Smithb, and D.W. Coitc, Efficiently Solving the Redundancy Allocation Problem Using Tabu Search. IIE Transactions 2003. 35(6): p. 515-526. [38] Ouzineb, M., M. Nourelfath, and M. Gendreau, Tabu search for the redundancy allocation problem of homogenous series–parallel multi-state systems. Reliability Engineering & System Safety, 2008. 93(8): p. 1257-1272. [39] Zhao, R. and B. Liu, Redundancy optimization problems with uncertainty of combining randomness and fuzziness. European Journal of Operational Research, 2004. 157(3): p. 716-735. [40] Sadjadi, S.J. and R. Soltani, An efficient heuristic versus a robust hybrid meta-heuristic for general framework of serial–parallel redundancy problem. Reliability Engineering & System Safety, 2009. 94(11): p. 1703-1710. [41] Chen, T.-C., IAs based approach for reliability redundancy allocation problems. Applied Mathematics and Computation, 2006. 182(2): p. 1556-1567. [42] Hsieh, Y.C. and P.S. You, An effective immune based two-phase approach for the optimal reliability–redundancy allocation problem. Applied Mathematics and Computation, 2011. 218(4): p. 1297-1307. [43] Ahmadizar, F. and H. Soltanpanah, Reliability optimization of a series system with multiple-choice and budget constraints using an efficient ant colony approach. Expert Systems with Applications, 2011. 38(4): p. 3640-3646. [44] Hsieh, T.-J. and Wei-ChangYeh, Penalty guided bees search for redundancy allocation problems with a mix of components in series–parallel systems. Computers & Operations Research, 2012. 39(11): p. 2688-2704. [45] Yeh, W.-C. and T.-J. Hsieh, Solving reliability redundancy allocation problems using an artificial bee colony algorithm. Computers & Operations Research, 2011. 38(11): p. 1465-1473. [46] Garg, H., M. Rani, and S.P. Sharma, An efficient two phase approach for solving reliability–redundancy allocation problem using artificial bee colony technique. Computers & Operations Research, 2013. 40(12): p. 2961-2969. [47] Garg, H. and S.P. Sharma, Multi-objective reliability-redundancy allocation problem using particle swarm optimization. Computers & Industrial Engineering, 2013. 64(1): p. 247-255. [48] Wang, Y. and L. Li, A PSO algorithm for constrained redundancy allocation in multi-state systems with bridge topology. Computers & Industrial Engineering, 2014. 68: p. 13-22. [49] Yeh, W.-C., Orthogonal simplified swarm optimization for the series–parallel redundancy allocation problem with a mix of components. Knowledge-Based Systems, 2014. 64: p. 1-12. [50] Kuo, W. and R. Wan, Recent Advances in Optimal Reliability Allocation, in Computational Intelligence in Reliability Engineering, G. Levitin, Editor. 2007, Springer Berlin Heidelberg. p. 1-36. [51] Kumar, R., K. Izui, Y. Masataka, and S. Nishiwaki, Multilevel Redundancy Allocation Optimization Using Hierarchical Genetic Algorithm. Reliability, IEEE Transactions on, 2008. 57(4): p. 650-661. [52] Wang, Z., K. Tang, and X. Yao, A Memetic Algorithm for Multi-Level Redundancy Allocation. Reliability, IEEE Transactions on, 2010. 59(4): p. 754 - 765. [53] Yeh, W.-C., Simplified swarm optimization in disassembly sequencing problems with learning effects. Computers & Operations Research, 2012. 39(9): p. 2168-2177. [54] Yeh, W.-C., Optimization of the Disassembly Sequencing Problem on the Basis of Self-Adaptive Simplified Swarm Optimization. Systems, Man and Cybernetics, Part A: Systems and Humans, IEEE Transactions on 2012. 42(1): p. 250-261. [55] Yeh, W.-C., Y.-M. Yeh, P.-C. Chang, Y.-C. Ke, and V. Chung, Forecasting wind power in the Mai Liao Wind Farm based on the multi-layer perceptron artificial neural network model with improved simplified swarm optimization. Electrical Power and Energy Systems, 2014. 55: p. 741-748. [56] Yeh, W.-C., New Parameter-Free Simplified Swarm Optimization for Artificial Neural Network Training and Its Application in the Prediction of Time Series. Neural Networks and Learning Systems, IEEE Transactions on, 2013. 24(4): p. 661-665. [57] Yeh, W.-C., A MCS-RSM approach for network reliability to minimise the total cost. The International Journal of Advanced Manufacturing Technology, 2003. 22(9-10): p. 681-688. [58] Yeh, W.-C., Y.-C. Lin, Y.Y. Chung, and M. Chih, A Particle Swarm Optimization Approach Based on Monte Carlo Simulation for Solving the Complex Network Reliability Problem. Reliability, IEEE Transactions on, 2010. 59(1): p. 212-221. [59] Holland, J.H., Adaptation in Natural and Artificial Systems. 1976, MI: The University of Michigan Press (2d ed, 1992, The MIT Press, Cambridge, MA). [60] Goldberg, D.E., Genetic Algorithms in Search, Optimization and Machine Learning. 1989, MA: Addison-Wesley Longman. [61] Potts, J.C., T.D. Giddens, and S.B. Yadav, The development and evaluation of an improved genetic algorithm based on migration and artificial selection. Systems, Man and Cybernetics, IEEE Transactions on, 1994. 24(1): p. 73-86.
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