Scalable Training of Inference Networks for Gaussian-Process Models
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Abstract (arXiv)
Inference in Gaussian process (GP) models is computationally challenging for large data, and often difficult to approximate with a small number of inducing points. We explore an alternative approximation that employs stochastic inference networks for a flexible inference. Unfortunately, for such networks, minibatch training is difficult to be able to learn meaningful correlations over function outputs for a large dataset. We propose an algorithm that enables such training by tracking a stochastic, functional mirror-descent algorithm. At each iteration, this only requires considering a finite number of input locations, resulting in a scalable and easy-to-implement algorithm. Empirical results show comparable and, sometimes, superior performance to existing sparse variational GP methods.
Key facts. Cited by 8 papers in the map (data through 7 Oct 2026). First posted on arXiv 27 May 2019.
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Citing papers per year: 2021: 4; 2022: 1; 2023: 3.
8 papers.
- 2021The Gaussian Neural Processcited by 34
- 2022The Neural Process Family: Survey, Applications and Perspectivescited by 23
- 2023Fully Bayesian Autoencoders with Latent Sparse Gaussian Processescited by 9
- 2021Input Dependent Sparse Gaussian Processescited by 5
- 2021Deep Gaussian Processes for Biogeophysical Parameter Retrieval and Model Inversioncited by 4
- 2023Conditional deep generative models as surrogates for spatial field solution reconstruction with quantified uncertainty in Structural Health Monitoring applicationscited by 1
- 2021Understanding Uncertainty in Bayesian Deep Learningcited by 0
- 2023Function-Space Regularization for Deep Bayesian Classificationcited by 0
- 2023Function-Space Regularization for Deep Bayesian Classification12 Jul 2023
- 2023Conditional deep generative models as surrogates for spatial field solution reconstruction with quantified uncertainty in Structural Health Monitoring applications14 Feb 2023
- 2023Fully Bayesian Autoencoders with Latent Sparse Gaussian Processes9 Feb 2023
- 2022The Neural Process Family: Survey, Applications and Perspectives1 Sep 2022
- 2021Input Dependent Sparse Gaussian Processes15 Jul 2021
- 2021Understanding Uncertainty in Bayesian Deep Learning21 May 2021
- 2021Deep Gaussian Processes for Biogeophysical Parameter Retrieval and Model Inversion16 Apr 2021
- 2021The Gaussian Neural Process10 Jan 2021