Web1 de mar. de 2024 · As EA-equivalence and CCZ-equivalence are equivalence relations, and since EA-equivalence is a particular case of CCZ-equivalence, it is possible to partition the space of all functions F2n→F2minto CCZ-equivalence classes and then to partition each CCZ-equivalence class into EA-equivalence classes.

On the Carlet-Charpin-Zinoviev Paper - UiB

WebRelation between CCZ- and EA-equivalences Cases when CCZ-equivalence coincides with EA-equivalence: I Boolean functions, m = 1. (Budaghyan and Carlet) I Bent functions. (Budaghyan and Carlet) I Two quadratic APN functions. (Yoshiara) I A power function F is CCZ-equivalent to a power function F0i F is EA-equivalent to F0or F0 1. WebCCZ and EA Equivalence between Mappings over Finite Abelian Groups. WCC 2011 - Workshop on coding and cryptography, Apr 2011, Paris, France. pp.121-130. ￿inria- ... Charpin and Zinoviev introduced an equivalence relation, as a gen-eralization of the extended affine equivalence, on the set of vectorial Boolean func- side effect of metoprolol 25 mg

On relations between CCZ and EA-equivalences

Websimple relation between special structures in the LAT of a function : F 2 →F 2 (or equivalently in its DDT) and the EA-classes of the functions CCZ-equivalent to it. … http://boolean.w.uib.no/files/2024/06/marco.pdf WebThis paper proves that every permutation that is CCZ-equivalent to the inverse function is already affine equivalent to it, and it is proved that there is no permutation polynomial of the form L_{1}(x^{-1})+L_{2} (x) over inline-formula. the pink galley auburn hills mi