Stochastic Search Algorithms for Identification, Optimization, and Training of Artificial Neural Networks

K. Nikolic
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引用次数: 5

Abstract

This paper presents certain stochastic search algorithms (SSA) suitable for effective identification, optimization, and training of artificial neural networks (ANN). The modified algorithm of nonlinear stochastic search (MN-SDS) has been introduced by the author. Its basic objectives are to improve convergence property of the source defined nonlinear stochastic search (N-SDS) method as per Professor Rastrigin. Having in mind vast range of possible algorithms and procedures a so-called method of stochastic direct search (SDS) has been practiced (in the literature is called stochastic local search-SLS). The MN-SDS convergence property is rather advancing over N-SDS; namely it has even better convergence over range of gradient procedures of optimization. The SDS, that is, SLS, has not been practiced enough in the process of identification, optimization, and training of ANN. Their efficiency in some cases of pure nonlinear systems makes them suitable for optimization and training of ANN. The presented examples illustrate only partially operatively end efficiency of SDS, that is, MN-SDS. For comparative method backpropagation error (BPE) method was used.
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用于识别、优化和训练人工神经网络的随机搜索算法
本文提出了适合于有效识别、优化和训练人工神经网络的随机搜索算法(SSA)。介绍了一种改进的非线性随机搜索算法(MN-SDS)。其基本目标是改进源定义非线性随机搜索(N-SDS)方法的收敛性。考虑到大量可能的算法和程序,一种所谓的随机直接搜索(SDS)方法已经被实践(在文献中称为随机局部搜索- sls)。MN-SDS收敛性优于N-SDS;也就是说,它在最优化的梯度过程范围内具有更好的收敛性。在人工神经网络的识别、优化和训练过程中,SDS即SLS还没有得到足够的实践。它们在某些纯非线性系统中的有效性使其适合于人工神经网络的优化和训练。所提出的例子仅说明部分操作端SDS,即MN-SDS的效率。对比方法采用反向传播误差法(BPE)。
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