4.6 Article

A Novel Gradient Based Optimizer for Solving Unit Commitment Problem

Journal

IEEE ACCESS
Volume 10, Issue -, Pages 18081-18092

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/ACCESS.2022.3150857

Keywords

Optimization; Costs; Power systems; Genetic algorithms; Analytical models; Power generation; Hydroelectric power generation; Unit commitment; power system; gradient based optimizer

Funding

  1. Princess Nourah bint Abdulrahman University, Riyadh, Saudi Arabia [PNURSP2022R138]

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This study aims to test the performance of the Gradient Based Optimizer (GBO) in addressing the unit commitment problem in power systems. Through evaluations on multiple cases, the results demonstrate that the optimizer outperforms other methods in terms of efficacy and robustness.
Secure and economic operation of the power system is one of the prime concerns for the engineers of 21st century. Unit Commitment (UC) represents an enhancement problem for controlling the operating schedule of units in each hour interval with different loads at various technical and environmental constraints. UC is one of the complex optimization tasks performed by power plant engineers for regular planning and operation of power system. Researchers have used a number of metaheuristics (MH) for solving this complex and demanding problem. This work aims to test the Gradient Based Optimizer (GBO) performance for treating with the UC problem. The evaluation of GBO is applied on five cases study, first case is power system network with 4-unit and the second case is power system network with 10-unit, then 20 units, then 40 units, and 100-unit system. Simulation results establish the efficacy and robustness of GBO in solving UC problem as compared to other metaheuristics such as Differential Evolution, Enhanced Genetic Algorithm, Lagrangian Relaxation, Genetic Algorithm, Ionic Bond-direct Particle Swarm Optimization, Bacteria Foraging Algorithm and Grey Wolf Algorithm. The GBO method achieve the lowest average run time than the competitor methods. The best cost function for all systems used in this work is achieved by the GBO technique.

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