Frédéric A. B. Edoukou

collaborators

2 papers

math.AG2006

Codes defined by forms of degree 2 on hermitian surfaces and Sørensen's conjecture

Frederic A. B. Edoukou

We study the functional codes $C_{h} (X)$ defined by G. Lachaud in $[10]$ where $X \subset P^{N}$ is an algebraic projective variety of degree $d$ and dimension…

math.AG2006

Codes defined by forms of degree 2 on quadric and non-degenerate hermitian varieties in $P^{4} (F_{q})$ }

Frederic A. B. Edoukou

We study the functional codes of second order defined by G. Lachaud on $X \subset P^{4} (F_{q})$ a quadric of rank( $X$ )=3,4,5 or a non-degenerate…

Codes defined by forms of degree 2 on hermitian surfaces and Sørensen's conjecture

Codes defined by forms of degree 2 on quadric and non-degenerate hermitian varieties in P4(Fq​)}

Codes defined by forms of degree 2 on quadric and non-degenerate hermitian varieties in $P^{4} (F_{q})$ }