Aggregation Models with Optimal Weights for Distributed Gaussian Processes
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Abstract (arXiv)
Gaussian process (GP) models have received increasing attention in recent years due to their superb prediction accuracy and modeling flexibility. To address the computational burdens of GP models for large-scale datasets, distributed learning for GPs are often adopted. Current aggregation models for distributed GPs is not time-efficient when incorporating correlations between GP experts. In this work, we propose a novel approach for aggregated prediction in distributed GPs. The technique is suitable for both the exact and sparse variational GPs. The proposed method incorporates correlations among experts, leading to better prediction accuracy with manageable computational requirements. As demonstrated by empirical studies, the proposed approach results in more stable predictions in less time than state-of-the-art consistent aggregation models.
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References · 22
- 2014Adam: A Method for Stochastic Optimizationcited by 37,240
- 2016Communication-Efficient Learning of Deep Networks from Decentralized Datacited by 7,669
- 2018Federated Optimization in Heterogeneous Networkscited by 2,987
- 2018A Tutorial on Bayesian Optimizationcited by 744
- 2013Gaussian Processes for Big Datacited by 383
- 2014Scalable Variational Gaussian Process Classificationcited by 228
- 2015Kernel Interpolation for Scalable Structured Gaussian Processes (KISS-GP)cited by 177
- 2015Gaussian Processes for Data-Efficient Learning in Robotics and Controlcited by 98
- 2015Distributed Gaussian Processescited by 84
- 2014Generalized Product of Experts for Automatic and Principled Fusion of Gaussian Process Predictionscited by 67
- 2017A general framework for Vecchia approximations of Gaussian processescited by 67
- 2014Convergence Analysis of Alternating Direction Method of Multipliers for a Family of Nonconvex Problemscited by 64
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- 2018Generalized Robust Bayesian Committee Machine for Large-scale Gaussian Process Regressioncited by 33
- 2023Sampling from Gaussian Process Posteriors using Stochastic Gradient Descentcited by 27
- 2016Nested Kriging predictions for datasets with large number of observationscited by 18
- 2023Stochastic Gradient Descent for Gaussian Processes Done Rightcited by 17
- 2014Hierarchical Mixture-of-Experts Model for Large-Scale Gaussian Process Regressioncited by 15
- 2020Scaled Vecchia approximation for fast computer-model emulationcited by 15
- 2018State Space Gaussian Processes with Non-Gaussian Likelihoodcited by 12
- 2016Parallelizable sparse inverse formulation Gaussian processes (SpInGP)cited by 10
- 2022Kernel Packet: An Exact and Scalable Algorithm for Gaussian Process Regression with Mat'ern Correlationscited by 10
- 2021A Sparse Expansion For Deep Gaussian Processescited by 5
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