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An opposition-based algorithm for function optimization

机译:基于对立的函数优化算法

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摘要

The concept of opposition-based learning (OBL) was first introduced as a scheme for machine intelligence. In a very short period of time, some other variants of opposite numbers were proposed and opposition was applied to various research areas. In metaheuristic optimization algorithms, the main idea behind applying opposite numbers is the simultaneous consideration of a candidate solution and its corresponding opposite candidate in order to achieve a better approximation for the current solution. This paper proposes an opposition-based metaheuristic optimization algorithm (OBA) and a new and efficient opposition named comprehensive opposition (CO) as its main operator. In this paper it is mathematically proven that CO not only increases the chance of achieving better approximations for the solution but also guarantees the global convergence of OBA. The efficiency of the proposed method has been compared with some well-known heuristic search methods. The obtained results confirm the high performance of the proposed method in solving various function optimizations.
机译:基于对立学习(OBL)的概念最初是作为机器智能的方案引入的。在很短的时间内,提出了一些其他相反数字的变体,并且将异议应用于各个研究领域。在元启发式优化算法中,应用相反数字背后的主要思想是同时考虑候选解决方案及其对应的相反候选,以实现对当前解决方案的更好近似。本文提出了一种基于反对派的元启发式优化算法(OBA),并提出了一种称为综合反对派(CO)的新型高效反对派。本文在数学上证明了,CO不仅增加了获得更好的近似解的机会,而且还保证了OBA的全局收敛性。该方法的效率已与一些著名的启发式搜索方法进行了比较。获得的结果证实了该方法在解决各种功能优化方面的高性能。

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