Uncertainty Quantification in Machine Learning Using an Ensemble Approach with Gaussian Process Regression

<div class="section abstract"><div class="htmlview paragraph">Machine learning has witnessed widespread adoption across various domains, bringing about transformative changes in decision-making, trend prediction, task automation, and personalized experiences. Despite the remarkable predictive capabilities of machine learning models, the associated uncertainty in their predictions remains a critical concern. Uncertainty estimation plays a pivotal role in ensuring robust decision-making, going beyond mere outcome prediction to quantify the model's confidence and potential error. This paper first presents a review of existing uncertainty quantification techniques in machine learning, including Monte Carlo dropout and ensemble methods, highlighting their advantages in addressing uncertainty as well as their limitations. Then, it presents an efficient and fast novel technique for uncertainty quantification using a combination of the ensemble technique and Gaussian process regression providing an accurate estimation of uncertainty bounds. Due to its accuracy and efficiency, the proposed method is well-suited for real-time applications involving scalar or time series data. The advantages of the proposed method are demonstrated using a mathematical example and a vehicle dynamics example.</div></div>

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Publication Details

Journal
SAE technical papers on CD-ROM/SAE technical paper series
Published
2025-03-31
DOI
https://doi.org/10.4271/2025-01-8199
Citations
2
Primary Topic
Gaussian Processes and Bayesian Inference
Type
article
Field-Weighted Citation Impact
4.96
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article

Uncertainty Quantification in Machine Learning Using an Ensemble Approach with Gaussian Process Regression

Zissimos P. Mourelatos, Sudeep Chavare
2 citations
SAE technical papers on CD-ROM/SAE technical paper series
Gaussian Processes and Bayesian Inference
4.96
article

Uncertainty Quantification in Machine Learning Using an Ensemble Approach with Gaussian Process Regression

Zissimos P. Mourelatos, Sudeep Chavare
article en
2 citations

Abstract

<div class="section abstract"><div class="htmlview paragraph">Machine learning has witnessed widespread adoption across various domains, bringing about transformative changes in decision-making, trend prediction, task automation, and personalized experiences. Despite the remarkable predictive capabilities of machine learning models, the associated uncertainty in their predictions remains a critical concern. Uncertainty estimation plays a pivotal role in ensuring robust decision-making, going beyond mere outcome prediction to quantify the model's confidence and potential error. This paper first presents a review of existing uncertainty quantification techniques in machine learning, including Monte Carlo dropout and ensemble methods, highlighting their advantages in addressing uncertainty as well as their limitations. Then, it presents an efficient and fast novel technique for uncertainty quantification using a combination of the ensemble technique and Gaussian process regression providing an accurate estimation of uncertainty bounds. Due to its accuracy and efficiency, the proposed method is well-suited for real-time applications involving scalar or time series data. The advantages of the proposed method are demonstrated using a mathematical example and a vehicle dynamics example.</div></div>

SAE technical papers on CD-ROM/SAE technical paper seriesVol. 1
Oakland University (US)
Openalex Percentile: Top 6%
Gaussian Processes and Bayesian Inference
4.96
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