基于基准函数的最优化问题的BFOA参数分析

Dannyll Michellc Zambrano, Darío Vélez, Yohanna Daza, J. M. Palomares
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引用次数: 1

摘要

提出了基于细菌觅食优化算法(BFOA)的大肠杆菌群体觅食行为,以寻找最优控制值和分布控制值。大肠杆菌的搜索策略表达非常复杂,利用简单的数学模型分析了BFOA模拟趋化阶段的动力学过程。该方法首先详细分析了细菌游动和滚动的参数(C)和消除和分散的概率(Ped),然后提出了一种自适应的BFOA变体,其中根据虚拟细菌的当前适宜性调整化疗步骤的大小。为了评估该算法在获取最优值方面的性能,将分辨率应用于其中一个基准函数,在这种情况下是Ackley最小化函数,然后对BFOA进行比较分析。仿真结果表明,对于实际问题,在特定函数上得到的最优值(最小值或最大值)是有效的,其中一个函数属于优化函数的基准组。
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Parametric Analysis of BFOA for Minimization Problems Using a Benchmark Function
This paper presents the social foraging behavior of Escherichia coli (E. Coli) bacteria based on Bacteria Foraging Optimization algorithms (BFOA) to find optimization and distributed control values. The search strategy for E. coli is very complex to express and the dynamics of the simulated chemotaxis stage in BFOA is analyzed with the help of a simple mathematical model. The methodology starts from a detailed analysis of the parameters of bacterial swimming and tumbling (C) and the probability of elimination and dispersion (Ped), then an adaptive variant of BFOA is proposed, in which the size of the chemotherapeutic step is adjusted according to the current suitability of a virtual bacterium. To evaluate the performance of the algorithm in obtaining optimal values, the resolution was applied to one of the benchmark functions, in this case the Ackley minimization function, a comparative analysis of the BFOA is then performed. The simulation results have shown the validity of the optimal values (minimum or maximum) obtained on a specific function for real world problems, with a function belonging to the benchmark group of optimization functions.
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