David Blei

Research Interests: Probabilistic topic models, Bayesian nonparametrics, Hierarchical Bayesian models, Scalable Bayesian computation

Victor de la Pena

http://scholar.google.com/citations?user=9W4bmC4AAAAJ&hl=en

Research Interests: Inequalities in Probability and Statistics, Sequential Analysis, Boundary Crossing and Change Point Problems, U-Statistics and Processes, Self-Normalized Processes, General Dependence Structures Including Martingales, Decoupling, Copulas. Managing Risk in Complex Systems, Banking, Actuarial Sciences, Earth Sciences, Climatology Global Warming.

Andrew Gelman

Research Interests: why it is rational to vote; why campaign polls are so variable when elections are so predictable; why redistricting is good for democracy; reversals of death sentences; police stops in New York City, the statistical challenges of estimating small effects; the probability that your vote will be decisive; seats and votes in Congress; social network structure; arsenic in Bangladesh; radon in your basement; toxicology; medical imaging; and methods in surveys, experimental design, statistical inference, computation, and graphics.

Ioannis Karatzas

Research Interests: Probability and Mathematical Statistics, Random Processes, Stochastic Analysis, Optimization, Mathematical Economics and Finance.

Marcel Nutz

Research Interests: mathematical finance, probability theory and stochastic optimal control.

Liam Paninski

Research Interests: neural data analysis, machine learning

Philip E. Protter

Research Interests: Probability Theory, primarily in Mathematical Finance, but also in Markov Processes, Filtering Theory, and Numerical Analysis of Stochastic Differential Equations. Within Finance, recent interests include Ultra High Frequency Trading and Market Microstructure, Financial Bubbles, Mathematical Models of Insider Trading, and Models of Liquidity.

Bodhisattva Sen

Research Interests: Nonparametric function estimation (especially under shape constraints). Bootstrap based inference in non-standard problems. Change-point and threshold models. Applications in Astronomy and High Energy Physics.