Boris Adamczewski

most citedAlgebraic independence of

G

-functions and congruences "à la Lucas"

2 citations · 2 across the 2 of their papers we have counts for

collaborators

2 papers

math.CO2024

Addendum to: Mahler's method in several variables and finite automata

Colin Faverjon, Boris Adamczewski

This note is an addendum to the paper ''Mahler's method in several variables and finite automata''. It strengthens part (i) of Theorem 1.1 of the aforementioned paper.

math.NT2016★ 2 cited

Algebraic independence of $G$ -functions and congruences "à la Lucas"

B Adamczewski, Jason P. Bell, E Delaygue

We develop a new method for proving algebraic independence of $G$ -functions. Our approach rests on the following observation: $G$ -functions do not always come with a single linear…

Addendum to: Mahler's method in several variables and finite automata

Algebraic independence of G-functions and congruences "à la Lucas"

Algebraic independence of $G$ -functions and congruences "à la Lucas"