Active emulation of computer codes with Gaussian processes -- Application to remote sensing
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Abstract (arXiv)
Many fields of science and engineering rely on running simulations with complex and computationally expensive models to understand the involved processes in the system of interest. Nevertheless, the high cost involved hamper reliable and exhaustive simulations. Very often such codes incorporate heuristics that ironically make them less tractable and transparent. This paper introduces an active learning methodology for adaptively constructing surrogate models, i.e. emulators, of such costly computer codes in a multi-output setting. The proposed technique is sequential and adaptive, and is based on the optimization of a suitable acquisition function. It aims to achieve accurate approximations, model tractability, as well as compact and expressive simulated datasets. In order to achieve this, the proposed Active Multi-Output Gaussian Process Emulator (AMOGAPE) combines the predictive capacity of Gaussian Processes (GPs) with the design of an acquisition function that favors sampling in low density and fluctuating regions of the approximation functions. Comparing different acquisition functions, we illustrate the promising performance of the method for the construction of emulators with toy examples, as well as for a widely used remote sensing transfer code.
Key facts. Cited by 11 papers in the map (data through 7 Oct 2026). First posted on arXiv 13 Dec 2019.
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Citing papers per year: 2021: 3; 2022: 4; 2023: 2; 2024: 1; 2025: 0; 2026: 1.
11 papers.
- 2023Artificial intelligence to advance Earth observation: : A review of models, recent trends, and pathways forwardcited by 28
- 2022Bayesian Active Learning with Fully Bayesian Gaussian Processescited by 26
- 2023Collaborative and Distributed Bayesian Optimization via Consensus: Showcasing the Power of Collaboration for Optimal Designcited by 9
- 2021A survey of Monte Carlo methods for noisy and costly densities with application to reinforcement learning and ABCcited by 8
- 2021Compressed particle methods for expensive models with application in Astronomy and Remote Sensingcited by 2
- 2022Optimality in Noisy Importance Samplingcited by 2
- 2022Inference over radiative transfer models using variational and expectation maximization methodscited by 1
- 2024Robust Bayesian Optimization via Localized Online Conformal Predictioncited by 1
- 2021Integrating Domain Knowledge in Data-driven Earth Observation with Process Convolutionscited by 0
- 2022Gaussian Process Classification Banditscited by 0
- 2026An automatic counting algorithm for the quantification and uncertainty analysis of the number of microglial cells trainable in small and heterogeneous datasetscited by 0
- 2026An automatic counting algorithm for the quantification and uncertainty analysis of the number of microglial cells trainable in small and heterogeneous datasets26 Feb 2026
- 2024Robust Bayesian Optimization via Localized Online Conformal Prediction26 Nov 2024
- 2023Collaborative and Distributed Bayesian Optimization via Consensus: Showcasing the Power of Collaboration for Optimal Design25 Jun 2023
- 2023Artificial intelligence to advance Earth observation: : A review of models, recent trends, and pathways forward15 May 2023
- 2022Gaussian Process Classification Bandits26 Dec 2022
- 2022Bayesian Active Learning with Fully Bayesian Gaussian Processes20 May 2022
- 2022Inference over radiative transfer models using variational and expectation maximization methods7 Apr 2022
- 2022Optimality in Noisy Importance Sampling7 Jan 2022
- 2021A survey of Monte Carlo methods for noisy and costly densities with application to reinforcement learning and ABC1 Aug 2021
- 2021Compressed particle methods for expensive models with application in Astronomy and Remote Sensing18 Jul 2021
- 2021Integrating Domain Knowledge in Data-driven Earth Observation with Process Convolutions16 Apr 2021