IMPROVED HARMONY SEARCH ALGORITHM BASED OPTIMAL LOAD SHEDDING FOR RADIAL DISTRIBUTION SYSTEMS WITHOUT AND WITH DISTRIBUTED GENERATIONS

Authors

  • R. Mageshvaran School of Electrical Engineering, VIT university, Vellore-632014, Tamil Nadu, India
  • T. Jayabarathi School of Electrical Engineering, VIT university, Vellore-632014, Tamil Nadu, India

DOI:

https://doi.org/10.11113/jt.v75.3188

Keywords:

Optimal load shedding, improved harmony search algorithm, distributed generation, meta-heuristic

Abstract

The main aim of the electric utilities is to provide a continuous and reliable supply without violating system constraints and operational limits. But during contingencies, system frequency and voltages get declined owing to real and reactive power deficiencies. These situations may lead to cascaded failures and complete blackout in the system. In order to reduce the risk of cascaded outage and blackout, load shedding has been considered as a preventive scheme. This paper presents a new music inspired harmony based optimization algorithm known as improved harmony search algorithm (IHSA) to find an optimal load shedding strategy for radial distribution systems during an overload contingency. The radial distribution systems are the final link of the interconnection between power systems and the consumers with unidirectional power flows. Overload contingency in the radial distribution systems without and with installed distributed generations (DGs) are the two cases considered in this paper. By the introduction of the distributed generations, the electrical distribution system has a locally looped system and bidirectional power flows. The main objective of the proposed algorithm is to minimize the sum of curtailed load based on their assigned degree of importance and system losses within the operational and security constraints of the system. The proposed method has been tested on IEEE 12-bus, 33-bus and 69-bus radial distribution systems. The feasibility of the proposed algorithm has been established and compared with genetic algorithm (GA) in terms of solution quality over realistic test systems considered.

References

Ahmad Reza Malekpuour, Ali Reza Seifi. 2009. An Optimal Load Shedding Approach for Distribution Networks with DGs Considering Capacity Deficiency Modelling of Bulked Power Supply. Modern Applied Science. 3(5): 1-7.

Ahmad Reza Malekpuour, Ali Reza Seifi. 2010. Application of Consriction Factor Particle Swarm Optimization to Optimum Load Shedding in Power System. Modern Applied Science. 4(7): 1-6.

Malekpour, A. R. Seifi, A. R. Hesamzadeh, M. R. 2006. Considering Generation in Optimal Load Shedding for Distribution Networks. 14th Iranian Conference on Electrical Engineering. ICEE2006.

Ackermann, T. Andersson, G. Soder, L. 2001. Distributed Generation: A Definition. Electric Power Systems Research. 57(1): 195-204.

El-Khattam, W. and Sharma, M. M. A. 2004. Distributed Generation Technologies, Definitions and Benefits. Electric Power Systems Research. 71(1): 119-128.

Dugan, R. C. McDermott, T. E. Operating Conflicts for Dispersed Generation on Distribution Systems. IEEE Power Engineering Society Summer Meeting. A3-1/A3-6.

Aoki, K. Nara, N. Itoh, M. Satoh, T. and Kuwarbara, H. 1989. A New Algorithm for Service Restoration in Distribution Systems. IEEE PWRD. 4(3): 1832-1839.

Sarma, N. D. R. Ghosh, S. Prakasa Rao, K.S. and Srinivas, M. 1994. Real Time Service Restoration in Distribution Networks–A Practical Approach. IEEE PWRD. 9(4): 2064-2070.

Wang, P. and Billinton, R. 2000. Optimum Load Shedding Technique to Reduce the Total Customer Interruption Cost in a Distribution System. IEEE Proc.–Generation Transmission Distribution. 147(1): 51-56.

Ding Xu and Adly Girgis, 2001. Optimal Load Shedding Strategy in Power Systems with Distributed Generation. IEEE Winter meeting Power Engineering Society. 2(1): 788-792.

Luan, W. P. Irving, M. R. and Daniel, J. S. 2002. Optimum Load-Shedding Technique to Reduce the Total Customer Interruption Cost In a Distribution System. IEEE Proc.-Generation Transmission Distribution. 147(1): 51-56.

Nagendra Rao, P. S. and Papa Rao, K. S. 2003. An Efficient Load Shedding Algorithm for Radial Systems. TENCON 2003, IEEE Region.

Kumar Injeti, S. Navuri P Kumar, 2011. Optimal Planning of Distributed Generation for Improved Voltage Stability and Loss Reduction. International Journal of Computer Applications.

Mardanesh, M. and Gharehpattan, G. B. 2004. Siting and Sizing of DG Units Using GA and OPF Based Technique. IEEE Region 10 Conference. 3(1): 331-34.

Das, D. Nagi, H. S. Kothari, D. P. 1994. Novel Method for Solving Radial Distribution Networks. IEEE Proc-Generation Transmission and Distribution. 141(4): 1-10.

Venkatesh, B. and Ranjan, R. 2006. Optimal Radial Distribution System Reconfiguration Using Fuzzy Adoption of Evolutionary Programming. Electrical Power System Research. 25(1): 775-780.

Srinivas Rao, R. 2010. Capacitor Placement in Radial Distribution System for Loss Reduction. International Journal of Engineering and Natural Sciences.

Aghaie, M. Nazari, T. Zolfaghari, A. Minuchehr, A. and Shirani, A. Investigation of PWR Core Optimization Using Harmony Search Algorithms. Annals of Nuclear Energy. 57(1): 1-15.

Geem, Z. W. 2010. Recent Advances in Harmony Search Algorithm. Springer-Verlag. Berlin.

Geem, Z. W. Kim, J. H. and Loganathan, G. V. 2001. A New Heuristic Optimization Algorithm: Harmony Search. Simulation. 76(1): 60-68.

Mahdavi, M. Fesanghary, M. and Damangir, E. 2007. An Improved Harmony Search Algorithm for Solving Optimization Problems. Appl. Math. Comput. 188(1): 1567-1579.

Downloads

Published

2015-06-24

Issue

Section

Science and Engineering

How to Cite

IMPROVED HARMONY SEARCH ALGORITHM BASED OPTIMAL LOAD SHEDDING FOR RADIAL DISTRIBUTION SYSTEMS WITHOUT AND WITH DISTRIBUTED GENERATIONS. (2015). Jurnal Teknologi (Sciences & Engineering), 75(1). https://doi.org/10.11113/jt.v75.3188