
Andrew Barron
· Charles C. and Dorothea S. Dilley Professor of Statistics & Data ScienceYale University · Department of Statistics and Data Science
Active 1980–2025
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About
Andrew Barron is a professor associated with Yale University, with a focus on statistical research and education. His work encompasses a broad range of topics within statistics, including density estimation, minimax optimality, neural network approximation, predictive density estimation, information theory, high-dimensional regression, penalized likelihoods, and algorithms for inference and optimization. Throughout his career, he has supervised numerous Ph.D. students and contributed to the development of advanced statistical methodologies. His research interests include the theoretical foundations of statistical estimation, the development of efficient algorithms for high-dimensional data analysis, and applications in areas such as finance, communications, and biostatistics. Barron has a notable record of mentoring students who have gone on to prominent academic and industry positions, reflecting his influence in the field of statistics. His work is characterized by a rigorous approach to statistical theory and a commitment to advancing the understanding and application of statistical methods in complex data environments.
Research topics
- Political Science
- Nanotechnology
- Biochemical engineering
- Materials science
- Organic chemistry
- Engineering
- Chemistry
Selected publications
Asymptotically Minimax Regret by Bayes Mixtures
arXiv (Cornell University) · 2024-06-25
preprintOpen accessSenior authorWe study the problems of data compression, gambling and prediction of a sequence $x^n=x_1x_2...x_n$ from an alphabet ${\cal X}$, in terms of regret and expected regret (redundancy) with respect to various smooth families of probability distributions. We evaluate the regret of Bayes mixture distributions compared to maximum likelihood, under the condition that the maximum likelihood estimate is in the interior of the parameter space. For general exponential families (including the non-i.i.d.\ cas…
Breaking ground: ZAP-C3 revolutionises carbon capture and sequestration
Research Features · 2024-01-01
articleOpen access1st authorCorrespondingLog-Concave Coupling for Sampling Neural Net Posteriors
arXiv (Cornell University) · 2024-07-26
preprintOpen accessSenior authorIn this work, we present a sampling algorithm for single hidden layer neural networks. This algorithm is built upon a recursive series of Bayesian posteriors using a method we call Greedy Bayes. Sampling of the Bayesian posterior for neuron weight vectors $w$ of dimension $d$ is challenging because of its multimodality. Our algorithm to tackle this problem is based on a coupling of the posterior density for $w$ with an auxiliary random variable $ξ$. The resulting reverse conditional $w|ξ$ of neu…
arXiv (Cornell University) · 2023-11-07
preprintOpen accessMinimum Description Length (MDL) estimators, using two-part codes for universal coding, are analyzed. For general parametric families under certain regularity conditions, we introduce a two-part code whose regret is close to the minimax regret, where regret of a code with respect to a target family M is the difference between the code length of the code and the ideal code length achieved by an element in M. This is a generalization of the result for exponential families by Grünwald. Our code is…
Recent grants
SWNT Amplification: A Route to Specific Structure Nanomanufacturing
NSF · $120k · 2007–2008
Frequent coauthors
- 228 shared
Enrico Andreoli
Energy Safety Research Institute
- 205 shared
Simon G. Bott
- 139 shared
Shirin Alexander
Swansea University
- 118 shared
Alvin Orbaek White
Swansea University
- 102 shared
Sajad Kiani
Swansea University
- 85 shared
Louise B. Hamdy
- 84 shared
Marco Taddei
University of Pisa
- 82 shared
Charles W. Dunnill
Labs
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