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A New Stochastic Technique for Painlevé Equation-I Using Neural Network Optimized with Swarm Intelligence

机译:一种新的痛苦方程式的随机技术 - 用群智能优化神经网络

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摘要

A methodology for solution of Painlevé equation-I is presented using computational intelligence technique based on neural networks and particle swarm optimization hybridized with active set algorithm. The mathematical model of the equation is developed with the help of linear combination of feed-forward artificial neural networks that define the unsupervised error of the model. This error is minimized subject to the availability of appropriate weights of the networks. The learning of the weights is carried out using particle swarm optimization algorithm used as a tool for viable global search method, hybridized with active set algorithm for rapid local convergence. The accuracy, convergence rate, and computational complexity of the scheme are analyzed based on large number of independents runs and their comprehensive statistical analysis. The comparative studies of the results obtained are made with MATHEMATICA solutions, as well as, with variational iteration method and homotopy perturbation method.
机译:使用基于神经网络和粒子群优化的计算智能技术介绍了PAINLEVÉ公式-I解决方案的方法。该等式的数学模型是在定义模型的无监督误差的前馈人工神经网络的线性组合的帮助下开发的。此误差最小化,以适当的网络的可用性可能。使用用作可行的全局搜索方法的粒子群优化算法进行权重的学习,用活动集算法杂交,用于快速局部收敛。基于大量独立运行及其综合统计分析,分析了该方案的准确性,收敛速度和计算复杂性。对所得结果的比较研究是用数学溶液,以及分析迭代方法和同型扰动方法进行的。

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