通过小波域丢弃细节频段提升CNN泛化能力
Spectral Wavelet Dropout: Regularization in the Wavelet Domain
- 在小波域随机丢弃特征图的细节频带进行正则化
- 在CIFAR和Pascal VOC上性能优于傅里叶域丢弃方法
- 仅需一个超参数,计算复杂度更低,适合实际部署
正则化技术有助于防止过拟合并提升卷积神经网络(CNN)的泛化能力。过拟合的一个原因是网络各部分之间复杂的协同适应,导致模型依赖于整体响应而非独立学习有用特征。利用频率分解对具有时空一致性的数据进行调控是有效策略。本文提出一种新型正则化方法——频谱小波丢弃(SWD),包含一维和二维两种变体。该方法通过在特征图的离散小波分解中随机丢弃细节频带来提升CNN的泛化能力。与现有频谱傅里叶丢弃(2D-SFD)不同,SWD在小波域操作。值得注意的是,SWD仅需一个超参数,而SFD需要两个。我们还实现了1D-SFD,为全面比较奠定基础。实验表明,1D-SWD和2D-SWD在CIFAR-10/100基准上表现优异,显著低于1D/2D-SFD的计算复杂度;在Pascal VOC目标检测任务中,SWD性能超越1D-SFD和2D-SFD,且训练时计算开销更低。
原文摘要 · Abstract (English)
Regularization techniques help prevent overfitting and therefore improve the ability of convolutional neural networks (CNNs) to generalize. One reason for overfitting is the complex co-adaptations among different parts of the network, which make the CNN dependent on their joint response rather than encouraging each part to learn a useful feature representation independently. Frequency domain manipulation is a powerful strategy for modifying data that has temporal and spatial coherence by utilizing frequency decomposition. This work introduces Spectral Wavelet Dropout (SWD), a novel regularization method that includes two variants: 1D-SWD and 2D-SWD. These variants improve CNN generalization by randomly dropping detailed frequency bands in the discrete wavelet decomposition of feature maps. Our approach distinguishes itself from the pre-existing Spectral "Fourier" Dropout (2D-SFD), which eliminates coefficients in the Fourier domain. Notably, SWD requires only a single hyperparameter, unlike the two required by SFD. We also extend the literature by implementing a one-dimensional version of Spectral "Fourier" Dropout (1D-SFD), setting the stage for a comprehensive comparison. Our evaluation shows that both 1D and 2D SWD variants have competitive performance on CIFAR-10/100 benchmarks relative to both 1D-SFD and 2D-SFD. Specifically, 1D-SWD has a significantly lower computational complexity compared to 1D/2D-SFD. In the Pascal VOC Object Detection benchmark, SWD variants surpass 1D-SFD and 2D-SFD in performance and demonstrate lower computational complexity during training.
Thank you to arXiv for use of its open access interoperability. PaperDance 不是 arXiv 官方产品;中文卡片由大模型生成,请以原文为准。