activity
20142025
most citedAsymptotically bad towers of function fields

3 citations · 4 across the 6 of their papers we have counts for

collaborators

6 papers

math.NT2025

Good iso-dual AG-codes from towers of function fields

María Chara, Ricardo Podestá, Luciane Quoos +1

We present a simple method to establish the existence of asymptotically good sequences of iso-dual AG-codes. A key advantage of our approach, beyond its simplicity, is its flexibil…

math.NT2025

A family of asymptotically bad wild towers of function fields

Maria Chara, Ricardo Toledano

In a previous work general conditions were given to prove the infiniteness of the genus of certain towers of function fields over a perfect field. It was shown that many examples w…

cs.IT2023

Lifting iso-dual algebraic geometry codes

María Chara, Ricardo Podestá, Luciane Quoos +1

In this work we investigate the problem of producing iso-dual algebraic geometry (AG) codes over a finite field with elements. Given a finite separable extension…

math.NT2016★ 1 cited

A problem of Beelen, Garcia and Stichtenoth on an Artin-Schreier tower in characteristic two

M. Chara, H. Navarro, R. Toledano

We study a tower of function fields of Artin-Schreier type over a finite field with elements. The study of the asymptotic behavior of this tower was left as an open problem b…

math.NT2014★ 3 cited

Asymptotically bad towers of function fields

M. Chara, R Toledano

In this paper we study general conditions to prove the infiniteness of the genus of certain towers of function fields over a perfect field. We show that many known examples of towe…

math.NT2014

A note on subtowers and supertowers of recursive towers of function fields

M. Chara, H. Navarro, R. Toledano

In this paper we study the problem of constructing non-trivial subtowers and supertowers of recursive towers of function fields over finite fields.