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Design of an Adaptive Push-Repel Operator for Enhancing Convergence in Genetic Algorithms

机译:遗传算法中提高收敛性的自适应推斥算子的设计

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Genetic Algorithms (GAs) are demonstrated to be successful in solving problems pertaining to the field of engineering, physics, medicine, finance and many more. The efficacy of GAs lies in its efficiency at exploring complex design-space with black-box constraints and reach the optimal regions defined by functions of unknown fitness landscapes (or in other words, black-box optimization functions). Depending on the nature of the problem, the design-space can have continuous, discrete or mixed (continuous and discrete) set of design-variables. The exploration in this design-space is conducted through a population of individuals and is primarily driven by three operations -selection, recombination (or crossover) and mutation. The exploitation aspect of a GA search is obtained by its selection operation, while crossover and mutation operations deal with the exploration aspect for generating new solutions in the search space. In this study, an attempt has been made to balance the two aspects by designing a generic push operator which introduces an extra level of exploitation in the algorithm by biasing the creation of solutions near the best-so-far solution. In addition to standard search operators, an additional diversity maintaining repel operator is introduced to balance the exploitation-exploration issue. Simulations are performed to understand the effect of an adaptive push-repel GA on different fitness landscapes for both unconstrained and constrained optimization problems. The results are promising and encourage their extensions to other evolutionary algorithms.
机译:事实证明,遗传算法(GA)成功解决了工程,物理,医学,金融等领域的问题。 GA的功效在于其在探索具有黑盒约束的复杂设计空间并达到由未知适应度景观函数(或换句话说,黑盒优化函数)定义的最佳区域方面的效率。根据问题的性质,设计空间可以具有连续,离散或混合(连续和离散)的设计变量集。在这个设计空间中的探索是通过一群人进行的,并且主要由三个操作驱动:选择,重组(或交叉)和突变。遗传算法搜索的开发方面是通过选择操作获得的,而交叉和变异操作则是处理探索方面的问题,以便在搜索空间中生成新的解决方案。在这项研究中,已尝试通过设计一个通用推算符来平衡这两个方面,该推算符通过使最接近解的生成偏向于引入解,从而在算法中引入了额外的利用水平。除了标准搜索运算符外,还引入了一个额外的多样性维持排斥运算符,以平衡开发-探索问题。进行仿真是为了了解针对无约束和有约束的优化问题的自适应推斥式遗传算法对不同健身状况的影响。结果令人鼓舞,并鼓励将其扩展到其他进化算法。

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