$p:\mathfrak{L}_{\vartheta}({\sf{\Gamma}},{\sf{G}})\to \sf{T}^*\mathfrak{A}_{\vartheta}({\sf{\Gamma}},{\sf{G}})\otimes\frak{a}_\vartheta$

$\psi(p_\psi)=-\mathrm{d}\log h^\psi$

The entropy regulating form, a fibered map defined on the length cone-bundle that describes the variation of entropy.

About

I’m a mathematician working on discrete subgroups of Lie groups, their associated geometric structures and dynamical systems.

Here is my cv and email: andres.sambarino@protonmail.com

Upcoming

Higher rank geometric structures

A trimester program at the Institut Henri Poincaré

Co-organized with Kenneth Bromberg, Beatrice Pozzetti and Nicolas Tholozan.
April – July 2025

website
Poster

Background image by Jos Leys

See also passed events

Preprints

(pdf) Asymptotic properties of infinitesimal characters and applications. June 2024. Submitted

(pdf) Metric properties of boundary maps, Hilbert entropy and non-differentiability.
With Beatrice Pozzetti. October 2023. Submitted.

See also the Full Publication List

Proudly powered by WordPress