activity
19942020
most citedOn Weierstrass points and optimal curves

50 citations · 121 across the 31 of their papers we have counts for

collaborators

35 papers

math.AG2020★ 1 cited

On reducible non-Weierstrass semigroups

J. I. García-García, D. Marín-Aragón, F. Torres +1

Weierstrass semigroups are well-known along the literature. We present a new family of non-Weierstrass semigroups which can be written as an intersection of Weierstrass semigroups.…

math.CO2019

Counting numerical semigroups by genus and even gaps via Kunz-coordinate vectors

Matheus Bernardini

We contruct a one-to-one correspondence between a subset of numerical semigroups with genus and even gaps and the integer points of a rational polytope. In particular, we g…

cs.IT2018

Locally Recoverable codes from algebraic curves with separated variables

Carlos Munuera, Wanderson Tenório, Fernando Torres

A Locally Recoverable code is an error-correcting code such that any erasure in a single coordinate of a codeword can be recovered from a small subset of other coordinates. We stud…

math.AG2017★ 2 cited

-maximal curves with many automorphisms are Galois-covered by the Hermitian curve

Daniele Bartoli, Maria Montanucci, Fernando Torres

Let be the finite field of order , with prime. It is commonly atribute to J.P. Serre the fact that any curve -covered by the Hermitian cur…

math.AG2017★ 3 cited

Generalized Weierstrass semigroups and their Poincaré series

Julio José Moyano-Fernández, Wanderson Tenório, Fernando Torres

We investigate the structure of the generalized Weierstrass semigroups at several points on a curve defined over a finite field. We present a description of these semigroups that e…

math.CO2016

Counting numerical semigroups by genus and even gaps

Matheus Bernardini, Fernando Torres

Let be the number of numerical semigroups of genus . We present an approach to compute by using even gaps, and the question: Is it true that ? is invest…