Activation-Space Uncertainty Quantification for Pretrained Networks
Bergna, R Depeweg, S Calvo-Ordoñez, S Plenk, J Cartea, A Hernández-Lobato, J (23 Feb 2026)
Fri, 27 Mar 2026
16:00
L4

On indefinite ternary quadratic forms

Peter Sarnak
(IAS Princeton)
Abstract

We describe the solution to two problems concerning indefinite integral ternary quadratic forms. The first about anisotropic forms was popularized by Margulis following his solution of the Oppenheim Conjecture. The second about the density of isotropic forms was raised by Serre. Joint work with A. Gamburd, A. Ghosh and J. Whang.

Tue, 05 May 2026
16:00
L5

TBC

Eleftherios Kastis
(University of Lancaster)
Abstract

to follow

Tue, 16 Jun 2026
16:00
L5

TBC

Peter Huston
(Leeds University)
Abstract

to follow

Joint moments of characteristic polynomials from the orthogonal and unitary symplectic groups
Keating, J Assiotis, T Gunes, M Wei, F Proceedings of the London Mathematical Society
Tue, 02 Jun 2026
16:00
L5

TBC

Bartoz Malman
(Mälardalen University)
Abstract

to follow

Tue, 19 May 2026
16:00
L5

TBC

Shanshan Hua
(Münster)
Abstract

to follow

Wed, 20 May 2026
15:00
L4

Quantitative Orbit Equivalence for $\mathbb{Z}$-odometers

Spyridon Petrakos
(Gothenberg)
Abstract

It is known for a long time, due to a celebrated theorem of Ornstein and Weiss, that (classical/plain) orbit equivalence offers no information about ergodic probability measure preserving actions of amenable groups. On the other hand, conjugacy is too intractable, and effectively hopeless to study in full generality. Quantitative orbit equivalence aims to bridge this gap by adding intermediate layers of rigidity— a strategy that has borne fruit already in the late 1960s but was used as a general framework only semi-recently. In this talk, Spyridon Petrakos will introduce aspects of quantitative orbit equivalence and present a complete picture of it for integer odometers. This is joint work with Petr Naryshkin.

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