基于遗传算法的神经网络优化目标向量表示及其多目标优化方法

Yunke Xiong, Qun Hou, Xin Liu
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引用次数: 0

摘要

深度学习算法大多具有影响其训练结果的网络参数,神经网络架构的组合对算法性能也有显著影响。深度学习算法的性能通常与网络参数的总体数量成正比,这导致在探索具有大量超参数的神经网络架构时资源消耗过多。为了解决这一问题,本文提出了一种面向神经网络架构的向量表示,并建立了一种基于遗传算法的多目标优化模型,简称“基于遗传算法的NNOO向量表示及其优化方法”。多目标优化模型可以自动优化网络中的神经网络结构和超参数,提高网络精度,减少网络参数总数。在MNIST数据集上的测试结果表明,传统经验设置网络的准确率为95.61%,TensorFlow优化算法优化后的网络平均准确率为86.2%。而本文提出的优化方法将网络准确率提高到96.86%,与传统经验网络相比,网络参数降低了32.6%,与使用TensorFlow优化算法的网络相比,网络参数降低了13.2%。因此,该方法在神经网络优化问题中具有明显的实际应用价值,为大型深度网络优化问题提供了一种新的思路。
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Neural Network Optimization Objective Vector Representation based on Genetic Algorithm and Its Multi-objective Optimization Method
Deep learning algorithms mostly have network parameters that can affect their training results, and the combination of neural network architectures also has a significant impact on the algorithm performance. The performance of deep learning algorithms is usually proportional to the overall number of network parameters, leading to excessive resource consumption for exploring neural network architectures with a large number of hyper-parameters. To solve this problem, a vector representation is proposed which for neural network architectures, and a multi-objective optimization model is established based on genetic algorithms in this paper, and it is short for “NNOO Vector Representation based on GA and Its Optimization Method”. The multi-objective optimization model can automatically optimize the neural network architecture and hyper-parameters in the network, improve the network accuracy, and reduce the overall number of network parameters. It is shown in the test results with the MNIST data set, and the accuracy is 95.61% for the traditional empirical setting network, and the average accuracy is 86.2% for the network optimized by TensorFlow’s optimization algorithm. While the network accuracy is improved to 96.86% with the proposed optimization method in this paper and the network parameters are reduced by 32.6% compared with the traditional empirical network, and the network parameters are reduced by13.2% compared with the network by TensorFlow’s optimization algorithm. Therefore, the method is presented which has obvious practical application value in neural network optimization problems and provides a new way of thinking for large and deep network optimization problems.
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