Embarrassingly Parallel Inference for Gaussian Processes
On the map: Mixture-of-experts → MoE theory and gating functions
Abstract (arXiv)
Training Gaussian process-based models typically involves an O(N3) computational bottleneck due to inverting the covariance matrix. Popular methods for overcoming this matrix inversion problem cannot adequately model all types of latent functions, and are often not parallelizable. However, judicious choice of model structure can ameliorate this problem. A mixture-of-experts model that uses a mixture of K Gaussian processes offers modeling flexibility and opportunities for scalable inference. Our embarrassingly parallel algorithm combines low-dimensional matrix inversions with importance sampling to yield a flexible, scalable mixture-of-experts model that offers comparable performance to Gaussian process regression at a much lower computational cost.
Key facts. Cited by 6 papers in the map (data through 7 Oct 2026). Placed in MoE theory and gating functions, one of 12 directions in Mixture-of-experts. First posted on arXiv 27 Feb 2017.
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Citing papers per year: 2021: 3; 2022: 1; 2023: 1; 2024: 0; 2025: 1.
6 papers.
- 2021Leveraging Probabilistic Circuits for Nonparametric Multi-Output Regressioncited by 8
- 2022Mixtures of Gaussian Process Experts with SMC2cited by 3
- 2021Healing Products of Gaussian Processescited by 2
- 2025A Fast Kernel-based Conditional Independence test with Application to Causal Discoverycited by 2
- 2021Temporal Gaussian Process Regression in Logarithmic Timecited by 1
- 2023Online Student-t Processes with an Overall-local Scale Structure for Modelling Non-stationary Datacited by 0
- 2025A Fast Kernel-based Conditional Independence test with Application to Causal Discovery16 May 2025
- 2023Online Student-t Processes with an Overall-local Scale Structure for Modelling Non-stationary Data1 Nov 2023
- 2022Mixtures of Gaussian Process Experts with SMC226 Aug 2022
- 2021Leveraging Probabilistic Circuits for Nonparametric Multi-Output Regression16 Jun 2021
- 2021Temporal Gaussian Process Regression in Logarithmic Time19 Feb 2021
- 2021Healing Products of Gaussian Processes14 Feb 2021
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