Safe Active Learning for Gaussian Differential Equations
Leon Glass, Katharina Ensinger, Christoph Zimmer

TL;DR
This paper introduces a novel Safe Active Learning algorithm for Gaussian Process Differential Equations (GPODE) that efficiently and safely suggests data points for model training, reducing costs and ensuring safety.
Contribution
The paper presents the first safe active learning algorithm specifically designed for GPODE models, optimizing data collection while ensuring safety constraints.
Findings
SAL GPODE outperforms standard data collection methods.
The algorithm effectively balances information gain and safety constraints.
Demonstrated on two relevant real-world examples.
Abstract
Gaussian Process differential equations (GPODE) have recently gained momentum due to their ability to capture dynamics behavior of systems and also represent uncertainty in predictions. Prior work has described the process of training the hyperparameters and, thereby, calibrating GPODE to data. How to design efficient algorithms to collect data for training GPODE models is still an open field of research. Nevertheless high-quality training data is key for model performance. Furthermore, data collection leads to time-cost and financial-cost and might in some areas even be safety critical to the system under test. Therefore, algorithms for safe and efficient data collection are central for building high quality GPODE models. Our novel Safe Active Learning (SAL) for GPODE algorithm addresses this challenge by suggesting a mechanism to propose efficient and non-safety-critical data to…
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Taxonomy
TopicsGaussian Processes and Bayesian Inference · Advanced Control Systems Optimization · Control Systems and Identification
