Inter-domain Deep Gaussian Processes
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Abstract (arXiv)
Inter-domain Gaussian processes (GPs) allow for high flexibility and low computational cost when performing approximate inference in GP models. They are particularly suitable for modeling data exhibiting global structure but are limited to stationary covariance functions and thus fail to model non-stationary data effectively. We propose Inter-domain Deep Gaussian Processes, an extension of inter-domain shallow GPs that combines the advantages of inter-domain and deep Gaussian processes (DGPs), and demonstrate how to leverage existing approximate inference methods to perform simple and scalable approximate inference using inter-domain features in DGPs. We assess the performance of our method on a range of regression tasks and demonstrate that it outperforms inter-domain shallow GPs and conventional DGPs on challenging large-scale real-world datasets exhibiting both global structure as well as a high-degree of non-stationarity.
Key facts. Cited by 9 papers in the map (data through 7 Oct 2026). First posted on arXiv 1 Nov 2020.
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Citing papers per year: 2021: 4; 2022: 0; 2023: 3; 2024: 1; 2025: 0; 2026: 1.
9 papers.
- 2021Priors in Bayesian Deep Learning: A Reviewcited by 101
- 2021Deep Neural Networks as Point Estimates for Deep Gaussian Processescited by 26
- 2021Deconditional Downscaling with Gaussian Processescited by 24
- 2023Convolutional Deep Kernel Machinescited by 3
- 2021Conditional Deep Gaussian Processes: empirical Bayes hyperdata learningcited by 1
- 2023Deep Latent Force Models: ODE-based Process Convolutions for Bayesian Deep Learningcited by 1
- 2024Adaptive RKHS Fourier Features for Compositional Gaussian Process Modelscited by 1
- 2026Scalable Random Wavelet Features: Efficient Non-Stationary Kernel Approximation with Convergence Guaranteescited by 1
- 2023Deep Transformed Gaussian Processescited by 0
- 2026Scalable Random Wavelet Features: Efficient Non-Stationary Kernel Approximation with Convergence Guarantees1 Feb 2026
- 2024Adaptive RKHS Fourier Features for Compositional Gaussian Process Models1 Jul 2024
- 2023Deep Latent Force Models: ODE-based Process Convolutions for Bayesian Deep Learning24 Nov 2023
- 2023Deep Transformed Gaussian Processes27 Oct 2023
- 2023Convolutional Deep Kernel Machines18 Sep 2023
- 2021Conditional Deep Gaussian Processes: empirical Bayes hyperdata learning1 Oct 2021
- 2021Deconditional Downscaling with Gaussian Processes27 May 2021
- 2021Priors in Bayesian Deep Learning: A Review14 May 2021
- 2021Deep Neural Networks as Point Estimates for Deep Gaussian Processes10 May 2021