Feedback-based optimization of feed-forward neural network for the modeling of complex nonlinear dynamical systems using novel APSOBP algorithm.

IF 6.5
Shobana R, Rajesh Kumar, Bhavnesh Jaint
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引用次数: 0

Abstract

This work proposes a novel hybrid Adaptive Particle Swarm Optimization-Back-propagation algorithm for training feed-forward neural networks to identify nonlinear dynamical systems. The approach begins by using Particle Swarm Optimization to optimize the network weights, followed by back propagation to fine-tune the optimized weights, thereby improving the overall solution quality. To prevent early convergence, Particle Swarm Optimization parameters such as inertia weight and other hyperparameters are dynamically adjusted based on a performance index, which is calculated as the difference between the fitness value of the global best solution across consecutive iterations. Convergence analysis using Lyapunov stability theory is also conducted to ensure the proposed algorithm converges to a stable solution. The proposed hybrid approach is evaluated on three benchmark nonlinear problems to validate its effectiveness. Experimental results demonstrate that the hybrid algorithm outperforms traditional Particle Swarm Optimization and back-propagation algorithms in terms of convergence, accuracy, and robustness.

基于反馈优化的前馈神经网络在复杂非线性动力系统建模中的应用。
本文提出了一种新的混合自适应粒子群优化-反向传播算法,用于训练前馈神经网络以识别非线性动态系统。该方法首先使用粒子群算法对网络权值进行优化,然后通过反向传播对优化后的权值进行微调,从而提高整体解决方案的质量。为了防止早期收敛,粒子群优化参数如惯性权值和其他超参数根据性能指标动态调整,该性能指标计算为连续迭代中全局最优解的适应度值之差。利用Lyapunov稳定性理论进行收敛性分析,保证算法收敛到稳定解。通过对三个基准非线性问题的分析,验证了该方法的有效性。实验结果表明,混合算法在收敛性、精度和鲁棒性方面优于传统的粒子群算法和反向传播算法。
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