The minimal Fried average entropy for higher-rank Cartan actions

Eduardo Friedman (1) , Fredrik Johansson (2) , Gabriel Ramirez-Raposo (3)

1 USACH - Universidad de Santiago de Chile [Santiago]
2 LFANT - Lithe and fast algorithmic number theory
3 UC - Pontificia Universidad Católica de Chile

We find the minimal value of the Fried average entropy by proving new lower bounds for regulators of totally real number fields.

Domaines: Analyse classique [math.CA]; Théorie des nombres [math.NT]; Systèmes dynamiques [math.DS]

Eduardo Friedman, Fredrik Johansson, Gabriel Ramirez-Raposo. The minimal Fried average entropy for higher-rank Cartan actions. Mathematics of Computation, 2021, 90 (328), pp.973-978. ⟨10.1090/mcom/3582⟩. ⟨hal-02904336⟩