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Enhanced GA-Fuzzy OPF under both Normal and Contingent Operation States
Authors: Ashish Saini, A.K. Saxena
Abstract:
The genetic algorithm (GA) based solution techniques are found suitable for optimization because of their ability of simultaneous multidimensional search. Many GA-variants have been tried in the past to solve optimal power flow (OPF), one of the nonlinear problems of electric power system. The issues like convergence speed and accuracy of the optimal solution obtained after number of generations using GA techniques and handling system constraints in OPF are subjects of discussion. The results obtained for GA-Fuzzy OPF on various power systems have shown faster convergence and lesser generation costs as compared to other approaches. This paper presents an enhanced GA-Fuzzy OPF (EGAOPF) using penalty factors to handle line flow constraints and load bus voltage limits for both normal network and contingency case with congestion. In addition to crossover and mutation rate adaptation scheme that adapts crossover and mutation probabilities for each generation based on fitness values of previous generations, a block swap operator is also incorporated in proposed EGA-OPF. The line flow limits and load bus voltage magnitude limits are handled by incorporating line overflow and load voltage penalty factors respectively in each chromosome fitness function. The effects of different penalty factors settings are also analyzed under contingent state.Keywords: Contingent operation state, Fuzzy rule base, Genetic Algorithms, Optimal Power Flow.
Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1080620
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[1] D.E. Goldberg, "Genetic Algorithms in Search Optimization and Machine Learning," Addison Wesley, 1989.
[2] S.A. Kazarlis, S.A. Bakirtzis and V. Petridis, "A Genetic Algorithm Solution to the Unit Commitment Problem," IEEE Transactions on Power Systems, Vol. 11, No. 1, Feb 1996, pp. 83-92.
[3] S.R. Paranjothi and K. Anburaja, "Optimal Power Flow using Refined Genetic Algorithm," Electric Power Components and Systems, Vol. 30, 2002, pp. 1055-1063.
[4] J. Yuryevich and K.P. Wong, "Evolutionary Programming Based Optimal Power Flow Algorithm," IEEE Transactions on Power Systems, Vol. 14(4), Nov. 1999, pp. 1245-1250.
[5] A.G. Bakirtzis, P.N. Biskas, E.Z. Christoforos and V. Petridis, "Optimal Power flow by Enhanced Genetic Algorithm," IEEE Transactions on Power Systems, Vol. 17, No. 17, May 2002, pp. 229- 236.
[6] S.N. Singh, A. Chandramouli, P.K. Kalra, S.C. Srivastava and D.K. Mishra, "Optimal Reactive Power Dispatch using Genetic Algorithms," Proc. Int. Symp. On Electricity Distribution and Energy Management (ISEDEM 93), Singapore, 1993, pp. 464-469.
[7] K.S. Swarup, M. Yoshimi, S. Shimano and Y. Izni, "Optimization Methods using Genetic Algorithms for Reactive Power Planning in Power Systems," Proceedings of 12th PSCC, Dresden, Germeny, Augest 17-23, 1996, Vol. 1, pp. 483-491.
[8] S.K. Lee, K.M. Son and J.K. Park, "Voltage Profile Optimization using a Pyramid Genetic Algorithm," Proc. ISAP 97, Seoul, Korea, July 6-10, 1997, pp. 407-414.
[9] D.C Walters and G.B. Sheble, "Genetic Algorithm Solution of Economic Dispatch with Valve Point Loading," IEEE Trans. On Power Systems, Vol. 8, No. 3, 1993, pp.1325-1332.
[10] G.B. Sheble and K. Britigg, "Refined Genetic Algorithm-Economic Dispatch Example," IEEE Transactions on Power Systems, Vol. 10, No. 1, Feb. 1995, pp. 117-124.
[11] Po-Hung Chen and Hong-Chan Chang, "Large-Scale Economic Dispatch by Genetic Algorithm," IEEE Transactions on Power Systems, Vol. 10, No. 4, Nov. 1995, pp. 1919-1926.
[12] S.O. Orero and M.R. Irving, " A Genetic Algorithm for Generator Scheduling in Power Systems," International Journal on Electric Power and Energy Systems, Vol. 18, No. 1, Jan 1996, pp. 19-26.
[13] Chira Achyuthakan, "Genetic Algorithms Applications to Economic Load Dispatch," Master Thesis, AIT Bangkok, Thailand, August 1997.
[14] J.D. Weber, "Implementation of a Newton-Based Optimal Power Flow into a Power System Simulation Environment," Master Thesis, University of Illinois at Urbana-Champain; Urbana-Illinois. Available from http://energy.ece.uiuc.edu/jamie (1997).
[15] C.A. Roa-Sepulveda, B.J. Pavez-lazo, "A Solution to the Optimal Power Flow using Simulated Annealing," Electrical Power and Energy Systems, 25 (2003), pp. 47-57.
[16] M.S. Osman, M.A. Abo-Sinna, A.A. Mousa, "A solution to the optimal power flow using genetic algorithm," Applied Mathematics and Computation, Elsevier, Vol. 155, Issue 2, Aug. 6, 2004, pp. 391- 405.
[17] K.Y. Lee, Y.M. Park and J.L. Ortiz, "A United Approach to Optimal Real and Reactive Power Dispatch," IEEE Trans. on Power Apparatus and Systems, Vol. PAS-104, No. 5, May 1985, pp. 1147-1153.
[18] L.L. Lai, J.T. Ma, R. Yokoyama and M. Zhao, "Improved Genetic algorithms for Optimal Power Flow under both normal and contingent operation states," Electrical Power and Energy Systems, Vol. 19, No. 5, 1997, pp. 287-292.
[19] Ashish Saini, D.K. Chaturvedi and A.K. Saxena, "Optimal Power Flow Solution: a GA-Fuzzy System Approach," International Jr. of Emerging Electric Power Systems, Vol. 5, Issue 2, 2006, Article 1.