4.7 Article

A successful candidate strategy with Runge-Kutta optimization for multi-hydropower reservoir optimization

期刊

EXPERT SYSTEMS WITH APPLICATIONS
卷 209, 期 -, 页码 -

出版社

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.eswa.2022.118383

关键词

Runge-Kutta; Optimization; Hydropower; Multi-reservoir; Successful candidate strategy; RUN; Runge Kutta Optimization; Metaheuristic

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This paper presents an efficient search strategy, ScsRUN, to optimize multi-reservoir hydropower problems. By improving the stability between exploration and exploitation phases, enhancing solution efficiency, and accelerating convergence, ScsRUN outperforms other optimization methods in terms of efficiency and reliability.
The hydropower problems are non-linear and non-convex in nature; therefore, optimizing the operations of multi-hydropower plants in a multi-reservoir system is always challenging and complicated. In order to develop an appropriate optimization technique to address such difficulties, an efficient search strategy with a high capacity to move from exploration to exploitation in the feasible domain is required. This paper provides a successful candidate strategy combined with Runge-Kutta optimization (ScsRUN) to quickly, accurately, and reliably optimize multi-reservoir hydropower problems. Specifically, the successful candidate strategy is used to improve the stability between exploration and exploitation phases; a modified version of enhanced solution quality implemented in the original RUN (MESQ) is utilized to enhance the efficiency of solutions and break free from local positions; and sequential quadratic programming is performed as a robust local search method to accelerate convergence. The new optimization method developed in this study was evaluated by using 29 test functions and a real-world, complicated multi-reservoir problem. It was demonstrated that ScsRUN outperformed other advanced optimization methods in terms of efficiency and reliability. ScsRUN can be widely used to solve a variety of complicated problems. The last source codes of RUN algorithm is publicly available at https://imanah madianfar.com.

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