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Exponential Scale-Factor based Differential Evolution Algorithm

机译:基于指数尺度因子的差分进化算法

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Differential Evolution (DE) Algorithm is a familiar evolutionary and straightforward optimization approach to deal with nonlinear and composite problems. Crossover rate (CR) and scale factor (V) are two control parameters which play a crucial role to retain the proper equilibrium betwixt exploitation and exploration capabilities of DE algorithm. In DE, for a greater value of CR and V, there is an ample possibility to caper the true solution due to huge step length in the search area. So in this paper, we presented another alternative of DE algorithm named as Exponential Scale-Factor based Differential Evolution (ESFDE) for minimizing the step length. In the introduced approach, the scale factor V is exponentially reduced to keep a proper equilibrium betwixt exploitation and exploitation abilities and in this paper, DE/best/2 approach is used. The propounded algorithm is exerted on 15 familiar test problems of various difficulties. A comparison is done using the propounded ESFDE algorithm, DE/best/2, DE/rand/1, DE/rand/2, Particle Swarm Optimization (PSO) and Gbest-guided Differential Evolution Algorithm (Gbest DE).
机译:差分进化(DE)算法是一种熟悉的进化和直接优化方法,用于处理非线性和复合问题。交叉率(CR)和比例因子(V)是两个控制参数,它们对于保持DE算法的开发和探索能力之间的适当平衡起着至关重要的作用。在DE中,对于CR和V较大的值,由于搜索区域中的步长很大,因此有足够的可能性提供真正的解决方案。因此,在本文中,我们提出了另一种称为DE的DE算法,即基于指数尺度因子的差分进化(ESFDE),以最小化步长。在引入的方法中,比例因子V呈指数减小,以在开发和开发能力之间保持适当的平衡,在本文中,使用DE / best / 2方法。提出的算法适用于各种困难的15个熟悉的测试问题。使用建议的ESFDE算法,DE / best / 2,DE / rand / 1,DE / rand / 2,粒子群优化(PSO)和Gbest指导的差分进化算法(Gbest DE)进行了比较。

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