用高斯混合分布改进神经网络持续学习的后验近似效果
Sequential Function-Space Variational Inference via Gaussian Mixture Approximation
- 用高斯混合分布替代单一高斯,更好捕捉后验多模态特性
- 在全层微调场景下,最终平均准确率提升显著
- 适合需要避免遗忘、追求稳定性能的持续学习任务
神经网络的持续学习旨在不遗忘旧任务的前提下学习新任务。序列函数空间变分推断(SFSVI)使用高斯变分分布来近似神经网络在有限个诱导点处输出的分布。由于神经网络后验分布具有多模态性,单一高斯分布仅能匹配其中一个模式,而高斯混合分布可更优地逼近真实后验。本文提出基于高斯混合变分分布的SFSVI方法,并对比了固定预训练特征提取器(仅微调最后一层)与不固定特征提取器(全层微调)两种情形下的变分推断方法。实验表明,在最终平均准确率方面,以似然为导向的高斯混合SFSVI优于其他序列变分推断方法,尤其在后者场景中表现更佳。
原文摘要 · Abstract (English)
Continual learning in neural networks aims to learn new tasks without forgetting old tasks. Sequential function-space variational inference (SFSVI) uses a Gaussian variational distribution to approximate the distribution of the outputs of the neural network corresponding to a finite number of selected inducing points. Since the posterior distribution of a neural network is multi-modal, a Gaussian distribution could only match one mode of the posterior distribution, and a Gaussian mixture distribution could be used to better approximate the posterior distribution. We propose an SFSVI method based on a Gaussian mixture variational distribution. We also compare different types of variational inference methods with a fixed pre-trained feature extractor (where continual learning is performed on the final layer) and without a fixed pre-trained feature extractor (where continual learning is performed on all layers). We find that in terms of final average accuracy, likelihood-focused Gaussian mixture SFSVI outperforms other sequential variational inference methods, especially in the latter case.
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