Email:
{firstname}.{surname}@inf.ethz.ch
Research Interests: Statistical learning theory, non-parametric and high-dimensional statistics. My theoretical work is deeply inspired by and builds upon convex and high-dimensional geometry.
Additionally, I also enjoy collaborating with mathematicians on questions at the intersections of Local Theory of Banach Spaces and statistics, and with practitioners on the practical implications of theory in applied machine learning and statistics, including test-time training and uncertainty quantification.
Recorded Talks:
UT Austin - IFML Seminar - Spring 25'- Video
TTIC - computer science seminar - Fall ‘25 - Video
Hausdorff Research Institute for Mathematics - Spring 24’- Video
2021 Annual Meeting on the Mathematical and Scientific Foundations of Deep Learning - Video
BIRS - Geometric Nonlinear Functional Analysis workshop - Video
*Acknowledgment:
Throughout my academic journey—from my undergraduate studies to the present—I have been fortunate to interact with the GAFA (Geometric and Functional Analysis) community, which has shaped my understanding of high-dimensional geometry and its deep connections to statistics. In particular, I am deeply grateful to Emanuel Milman, Bo’az Klartag, Gideon Schechtman, Shiri Artstein-Avidan, Artem Zvavitch, Mark Rudelson, Alexandros Eskenazis, Grigoris Paouris, and to my dear friend Dan Mikulincer. Your guidance has been invaluable!