Genetic evolution of neural network based on a new three-parents crossover operator

A. Srivastava, S. K. Srivastava, K. Shukla
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引用次数: 1

Abstract

Among the emerging technologies nowadays, the genetic algorithm, a powerful optimization technique, is becoming the subject of new craze among neural network researchers. Genetic algorithms (GAs) for training and designing artificial neural networks (ANNs) have proved to be a useful integration. This paper reports an improvement over earlier work on the genetic evolution of neural network weights using the two-parents multipoint restricted crossover (Double-MRX) operator proposed by Srivastava, Shukla and Srivastava (Microelectronics Journal, vol. 29, no. 11, p.921-31, 1998). In this research, a methodology to improve network convergence is presented by introducing a new concept contrary to natural law, i.e. crossover with randomly selected multiple crossover sites restricted to lie within individual weight boundaries, hence termed as Triple-MRN. In GAs, the search strategy relies more on exchange of information between individual building blocks by exploiting crossover operator. The use of Triple-MRX promotes cooperation among individuals, that better exploits the new genotypic information contained in genome variation. This ensures a much more effective search, both in terms of quality of the solution and speed of convergence as shown by the simulation experiments. Fitness function used in the authors' study is 1/MSE (mean square error). The effectiveness of the proposed technique is tested by evaluating the capability of neural network to learn a real-world gas identification problem.
基于三亲交叉算子的神经网络遗传进化
在当今的新兴技术中,遗传算法作为一种强大的优化技术,正成为神经网络研究人员的新热点。遗传算法(GAs)用于训练和设计人工神经网络(ann)已被证明是一种有用的集成方法。本文报道了使用由Srivastava, Shukla和Srivastava提出的双亲多点限制交叉(Double-MRX)算子对神经网络权重遗传进化的早期工作的改进(微电子学杂志,vol. 29, no. 29)。11,第921-31页,1998)。在本研究中,通过引入一个与自然规律相反的新概念,即随机选择多个限制在单个权重边界内的交叉点进行交叉,提出了一种提高网络收敛性的方法,因此称为Triple-MRN。在GAs中,搜索策略更多地依赖于利用交叉算子在单个构建块之间进行信息交换。Triple-MRX的使用促进了个体之间的合作,从而更好地利用基因组变异中包含的新基因型信息。这确保了更有效的搜索,无论是在解的质量和收敛速度方面,如仿真实验所示。本文采用的适应度函数为1/MSE(均方误差)。通过评估神经网络学习实际气体识别问题的能力,验证了该技术的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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