Tekgül Kalaycı

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20192026

most citedOn functions with the maximal number of bent components

1 citations · 2 across the 8 of their papers we have counts for

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math.NT2020★ 1 cited

On functions with the maximal number of bent components

Nurdagül Anbar, Tekgül Kalaycı, Wilfried Meidl +1

A function $F : F_{2}^{n} \to F_{2}^{n}$ , $n = 2 m$ , can have at most $2^{n} - 2^{m}$ bent component functions. Trivial examples are obtained as $F(x) = (f_1(x),\ldots,f_m(x)…

math.NT2019

Determining the Walsh spectra of Taniguchi's and related APN-functions

Nurdagül Anbar, Tekgül Kalaycı, Wilfried Meidl

We introduce a method based on Bezout's theorem on intersection points of two projective plane curves, for determining the nonlinearity of some classes of quadratic functions on $\…