Bayesian Inference: Algorithms and Challenges in Machine Learning
A special issue of Mathematics (ISSN 2227-7390). This special issue belongs to the section "Probability and Statistics".
Deadline for manuscript submissions: 10 January 2025 | Viewed by 296
Special Issue Editor
Special Issue Information
Dear Colleagues,
We are inviting submissions to a Special Issue on “Bayesian Inference: Algorithms and Challenges in Machine Learning”. Algorithms based on the Bayesian interpretation of probability have lent themselves well to several machine learning paradigms. Bayesian inference is mainly based on a distribution over model parameters which indicates levels of credibility for any setting given the observed data. Bayesian methods are also rigorous in quantifying (predictive) uncertainty, which is an issue of paramount importance in the quest to adopt automated decision-making systems in applications like self-driving cars and medical diagnosis. Hence, Bayesian methods and inference represent a general framework that can be leveraged and built upon in many machine learning domains. In this Special Issue, we invite submissions to algorithms and models which base their reasoning on Bayesian inference. We welcome original research, in the form of methodological and/or theoretical studies, as well as state-of-the-art review papers. Application-oriented studies can also fit if the Bayesian treatment of the application depicts sufficient novelty.
Topics of interest include (but are not limited to) the following:
- Approximate inference algorithms: Variational inference, Markov chain Monte Carlo (MCMC)-based inference, etc.
- Bayesian neural networks: Modelling epistemic and/or aleatoric uncertainty, scalability issues, etc.
- Bayesian approaches to fairness, interpretability, and robustness in machine learning.
- Bayesian approaches to transfer learning and related paradigms, e.g., domain adaptation, meta-learning, lifelong learning and multi-task learning.
- Probabilistic graphical models (PGMs): Bayesian networks, undirected graphical models, etc.
- Bayesian optimization: Gaussian processes (GPs), acquisition functions, etc.
- Likelihood-free inference.
We look forward to receiving your contributions.
Dr. Tameem Adel
Guest Editor
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Keywords
- variational Bayesian methods
- Markov chain Monte Carlo (MCMC) methods
- Bayesian neural networks
- Bayesian optimization
- Bayesian approaches for meta-learning and lifelong learning
- Bayesian reinforcement learning
- Bayesian networks
- probabilistic graphical models
- approximate Bayesian computation (ABC) algorithms
- Bayesian approaches for developing interpretable machine learning models
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