activity
20132024
most citedOn the Normality of Numbers to Different Bases

12 citations · 34 across the 20 of their papers we have counts for

collaborators

31 papers

cs.IT2024

Rauzy dimension and finite-state dimension

Verónica Becher, Olivier Carton, Santiago Figueira

In 1976, Rauzy studied two complexity functions, and , for infinite sequences over a finite alphabet. The function achieves its maximum prec…

math.CO2023★ 3 cited

On extremal factors of de Bruijn-like graphs

Nicolás Álvarez, Verónica Becher, Martín Mereb +2

In 1972 Mykkeltveit proved that the maximum number of vertex-disjoint cycles in the de Bruijn graphs of order is attained by the pure cycling register rule, as conjectured by G…

math.NT2023

On simply normal numbers with digit dependencies

Verónica Becher, Agustín Marchionna, Gérald Tenenbaum

Given an integer and a set of prime numbers, the set of Toeplitz numbers comprises all elements of whose digits in the base…

math.LO2023

The descriptive complexity of the set of Poisson generic numbers

Verónica Becher, Stephen Jackson, Dominik Kwietniak +1

Let be an integer. We show that the set of real numbers that are Poisson generic in base is -complete in the Borel hierarchy of subsets of the real l…

cs.IT2023

Nested perfect toroidal arrays

Verónica Becher, Olivier Carton

We introduce two-dimensional toroidal arrays that are a variant of the de Bruijn tori. We call them nested perfect toroidal arrays. Instead of asking that every array of a given si…

math.NT2022★ 3 cited

A construction of a - Poisson generic sequence

Verónica Becher, Gabriel Sac Himelfarb

Years ago Zeev Rudnick defined the -Poisson generic sequences as the infinite sequences of symbols in a finite alphabet where the number of occurrences of long words in the init…