Deep Gaussian Processes with Importance-Weighted Variational Inference
원문 초록
Deep Gaussian processes (DGPs) can model complex marginal densities as well as complex mappings. Non-Gaussian marginals are essential for modelling real-world data, and can be generated from the DGP by incorporating uncorrelated variables to the model. Previous work on DGP models has introduced noise additively and used variational inference with a combination of sparse Gaussian processes and mean-field Gaussians for the approximate posterior. Additive noise attenuates the signal, and the Gaussian form of variational distribution may lead to an inaccurate posterior. We instead incorporate noisy variables as latent covariates, and propose a novel importance-weighted objective, which leverages analytic results and provides a mechanism to trade off computation for improved accuracy. Our results demonstrate that the importance-weighted objective works well in practice and consistently outperforms classical variational inference, especially for deeper models.
함께 살펴볼 논문
공통 태그를 근거로 연결했습니다. 실제 인용 관계나 논문의 우수성을 뜻하지 않습니다.
Task Diversity in Bayesian Federated Learning: Simultaneous Processing of Classification and Regression
Fixed-Mean Gaussian Processes for Post-hoc Bayesian Deep Learning
Scalable Gaussian Processes with Low-Rank Deep Kernel Decomposition
Efficient Transformed Gaussian Process State-Space Models for Non-Stationary High-Dimensional Dynamical Systems
Partially Observable Gaussian Process Network and Doubly Stochastic Variational Inference
Koopman-Equivariant Gaussian Processes
토론
이 논문과 연결된 포럼 글이 아직 없습니다.