S. Ballet

most citedOn the existence of non-special divisors of degree

g

and

g - 1

in algebraic function fields over $\F_q$

3 citations · 4 across the 2 of their papers we have counts for

collaborators

2 papers

math.NT2004★ 3 cited

On the existence of non-special divisors of degree $g$ and $g - 1$ in algebraic function fields over $\F_q$

Stephane Ballet, Dominique Le Brigand

We study the existence of non-special divisors of degree $g$ and $g - 1$ for algebraic function fields of genus $g \geq 1$ defined over a finite field $\F_q$. In particular, we prove…

math.NT2004★ 1 cited

Descent of the Definition Field of a Tower of Function Fields and Applications

Stephane Ballet, Dominique Le Brigand, Robert Rolland

Let us consider an algebraic function field defined over a finite Galois extension $K$ of a perfect field $k$ . We give some conditions allowing the descent of the definition field…

On the existence of non-special divisors of degree g and g−1 in algebraic function fields over $\F_q$

Descent of the Definition Field of a Tower of Function Fields and Applications

On the existence of non-special divisors of degree $g$ and $g - 1$ in algebraic function fields over $\F_q$