F. Rodier

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

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

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math.AG2009

Bounds on the degree of APN polynomials The Case of $x^{- 1} + g (x)$

Gregor Leander, François Rodier

We prove that functions $f:\f{2^m} \to \f{2^m}$ of the form $f (x) = x^{- 1} + g (x)$ where $g$ is any non-affine polynomial are APN on at most a finite number of fields $\f{2^m}$. Furthe…

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…

Bounds on the degree of APN polynomials The Case of x−1+g(x)

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

Bounds on the degree of APN polynomials The Case of $x^{- 1} + g (x)$