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Uncertainty quantification in machine learning with Bayesian models
Qian, Christopher
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https://hdl.handle.net/2142/125761
Description
- Title
- Uncertainty quantification in machine learning with Bayesian models
- Author(s)
- Qian, Christopher
- Issue Date
- 2024-07-02
- Director of Research (if dissertation) or Advisor (if thesis)
- Liang, Feng
- Doctoral Committee Chair(s)
- Liang, Feng
- Committee Member(s)
- Li, Bo
- Simpson, Douglas
- Adams, Jason
- Department of Study
- Statistics
- Discipline
- Statistics
- Degree Granting Institution
- University of Illinois at Urbana-Champaign
- Degree Name
- Ph.D.
- Degree Level
- Dissertation
- Keyword(s)
- recalibration
- epistemic uncertainty
- dropout
- Abstract
- Uncertainty quantification plays a vital role to the adoption of modern machine learning methods in real-world applications by improving the trustworthiness and reliability of complex models. In the following chapters, we develop methods in uncertainty quantification that address several major areas of current research. The first two chapters focus on developing novel recalibration methods that can be applied to pre-trained models to improve their probabilistic predictions. In the classification setting, we extend the standard temperature scaling method by identifying one of its main characteristics of always increasing the uncertainty of the prediction and developing a method that enforces this property. In the regression setting, we introduce an optimization framework for optimization for which we can recover the well-known quantile recalibration method, and we use this framework to propose a novel method. In the third chapter, we propose a novel epistemic uncertainty quantification method and show that it faithfully targets the formal definition of epistemic uncertainty in terms of accuracy gain. All of our methods are designed with Bayesian methods in mind; the methods of Chapters 3 and 4 are specifically used with Bayesian models, and the method of Chapter 2 can be extended to Bayesian models.
- Graduation Semester
- 2024-08
- Type of Resource
- Thesis
- Handle URL
- https://hdl.handle.net/2142/125761
- Copyright and License Information
- Copyright 2024 Christopher Qian
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Graduate Dissertations and Theses at Illinois PRIMARY
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