Fourier Neural Operator for Image Classification

Williamson Johnny, Hatzinakis Brigido, M. Ladeira, J. C. F. Souza
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引用次数: 6

Abstract

The present work seeks to analyze the performance of the Fourier Neural Operator (symbolized by FNO) as a convolution method for an image classification and how is its performance when compared to ResNet20 (benchmarking). The possible advantage of this technique is the success in pattern recognition through the wave-forms properties of Fourier analysis and due the power of synthesis that the Fourier Transform has. The FNO was very efficient to solve parametric partial differential equations like Navier-Stokes Equation. ResNet20 took 21 minutes and 51 seconds for training, while the FNO took 4:11:14 hours to complete a hundred of epochs. The convolution occurs in a competitive way in the FNO, being perfectly possible to be used in the image recognition processes, with accuracy, recall, precision and F-Score slightly better than ResNet20 and quite similar to other neural networks available in the literature. However, based on time consuming, the FNO is not indicated to image classification. It should be used for other purpose like solving partial derivative equations.
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图像分类的傅里叶神经算子
目前的工作旨在分析傅里叶神经算子(用FNO表示)作为图像分类卷积方法的性能,以及与ResNet20(基准测试)相比其性能如何。这种技术可能的优势在于,通过傅里叶分析的波形特性和傅里叶变换的综合能力,可以成功地进行模式识别。FNO对于求解参数偏微分方程(如Navier-Stokes方程)非常有效。ResNet20的训练时间为21分51秒,而FNO的训练时间为4:11:14小时。卷积在FNO中以竞争的方式发生,完全有可能用于图像识别过程,其准确性,召回率,精度和F-Score略优于ResNet20,与文献中可用的其他神经网络非常相似。然而,基于耗时问题,FNO并不适用于图像分类。它应该用于其他目的,比如解偏导数方程。
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