Abstract
Well-structured reactive power policies and dispatch are major concerns of operation and control technicians of any power system. Obtaining a suitable reactive power dispatch for any given load condition of the system is a prime duty of the system operator. It reduces loss of active power occurring during transmission by regulating reactive power control variables, thus boosting the voltage profile, enhancing the system security and power transfer capability, thereby attaining an improvement in overall system operation. The reactive power dispatch (RPD) problem being a mixed-integer discrete continuous (MIDC) problem demands the solution to contain all these variable types. This paper proposes a methodology to achieve an optimal and practically feasible solution to the RPD problem through the diversity-enhanced particle swarm optimization (DEPSO) technique. The suggested method is characterized by the calculation of the diversity of each particle from its mean position after every iteration. The movement of the particles is decided based on the calculated diversity, thereby preventing both local optima stagnation and haphazard unguided wandering. DEPSO accounts for the accuracy of the variables used in the RPD problem by providing discrete values and integer values compared to other algorithms, which provide all continuous values. The competency of the proposed method is tested on IEEE 14-, 30-, and 118-bus test systems. Simulation outcomes show that the proposed approach is feasible and efficient in attaining minimum active power losses and minimum voltage deviation from the reference. The results are compared to conventional particle swarm optimization (PSO) and JAYA algorithms.
Highlights
The reactive power dispatch (RPD) problem is a sub problem of optimal power flow (OPF).The optimal solution for the RPD problem has extensive control over stability, security, and cost-effective operation of the whole power system
diversity-enhanced particle swarm optimization (DEPSO) accounts for the accuracy of the variables used in the RPD problem by providing discrete values and integer values compared to other algorithms, which provide all continuous values
The IEEE 14-bus system consists of five automatic voltage regulator (AVR)-controlled generators, 9 load buses, 20 branches, and three on-load tap changing transformers kept at lines (4,7), (4,9), and (5,6)
Summary
The reactive power dispatch (RPD) problem is a sub problem of optimal power flow (OPF). The optimal solution for the RPD problem has extensive control over stability, security, and cost-effective operation of the whole power system. Reactive power generation in a system is altered to improve its voltage stability. While reallocating the reactive power, care should be taken that the transmission losses incurred are minimum. It follows that, in order to obtain the optimum reactive power dispatch, the problem should minimize two objective functions: (i) Transmission loss and (ii) voltage deviation. The RPD problem determines the control variable values for which the power losses occurring during transmission will be the Energies 2020, 13, 2862; doi:10.3390/en13112862 www.mdpi.com/journal/energies
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