Frédéric A. B. Edoukou

most citedIntersection of two quadrics with no common hyperplane in

P^{n} (F_{q})

}}

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

collaborators

3 papers

math.CO2009★ 3 cited

Intersection of two quadrics with no common hyperplane in $P^{n} (F_{q})$ }}

Frédéric A. B. Edoukou, San Ling, Chaoping Xing

Let $Q_{1}$ and $Q_{2}$ be two arbitrary quadrics with no common hyperplane in $P^{n} (F_{q})$ . We give the best upper bound for the number of points…

math.AG2009★ 2 cited

New informations on the structure of the functional codes defined by forms of degree $h$ on non-degenerate Hermitian varieties in $\mathbb{P}^{n(\mathbb{F}_q)$}

Frédéric A. B. Edoukou, San Ling, Chaoping Xing

We study the functional codes of order $h$ defined by G. Lachaud on $X \subset P^{n} (F_{q})$ a non-degenerate Hermitian variety. We give a condition of di…

math.AG2009★ 1 cited

On the small weight codewords of the functional codes C_2(Q), Q a non-singular quadric

Frédéric Edoukou, Anja Hallez, François Rodier +1

We study the small weight codewords of the functional code C_2(Q), with Q a non-singular quadric of PG(N,q). We prove that the small weight codewords correspond to the intersection…

Intersection of two quadrics with no common hyperplane in Pn(Fq​)}}

New informations on the structure of the functional codes defined by forms of degree h on non-degenerate Hermitian varieties in $\mathbb{P}^{n(\mathbb{F}_q)$}

On the small weight codewords of the functional codes C_2(Q), Q a non-singular quadric

Intersection of two quadrics with no common hyperplane in $P^{n} (F_{q})$ }}

New informations on the structure of the functional codes defined by forms of degree $h$ on non-degenerate Hermitian varieties in $\mathbb{P}^{n(\mathbb{F}_q)$}