教你怎么用贝叶斯方法让深度学习更可靠、更懂不确定性
Bayesian Computation in Deep Learning
- 用随机梯度马尔可夫链蒙特卡洛和变分推断做贝叶斯计算
- 解决深度模型中后验推断的高复杂度难题
- 适合关注模型置信度与生成建模的研究者
贝叶斯方法在深度学习中展现出显著成效。在预测任务中,贝叶斯神经网络利用模型不确定性的贝叶斯推理,提升了深度神经网络的可靠性与不确定性感知能力。在生成建模领域,许多广泛使用的深度生成模型(如深度隐变量模型)需要近似贝叶斯推断来推断其隐变量以进行训练。本章介绍应用于深度学习模型的近似推断技术作为贝叶斯计算方法,重点聚焦贝叶斯神经网络与深度生成模型。回顾两种最流行的近似贝叶斯计算方法:随机梯度马尔可夫链蒙特卡洛(SG-MCMC)和变分推断(VI),并解释它们在后验推断中的独特挑战及在深度学习模型中的解决方案。
原文摘要 · Abstract (English)
Bayesian methods have shown success in deep learning applications. For example, in predictive tasks, Bayesian neural networks leverage Bayesian reasoning of model uncertainty to improve the reliability and uncertainty awareness of deep neural networks. In generative modeling domain, many widely used deep generative models, such as deep latent variable models, require approximate Bayesian inference to infer their latent variables for the training. In this chapter, we provide an introduction to approximate inference techniques as Bayesian computation methods applied to deep learning models, with a focus on Bayesian neural networks and deep generative models. We review two arguably most popular approximate Bayesian computational methods, stochastic gradient Markov chain Monte Carlo (SG-MCMC) and variational inference (VI), and explain their unique challenges in posterior inference as well as the solutions when applied to deep learning models.
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