Two notions of differential equivalence on Sboxes
type: Item
instance of: scholarly article
title: Two notions of differential equivalence on Sboxes
zbMATH Open document ID: 1454.94052
author: Christina Boura
author: Anne Canteaut
author: Jérémy Jean
author: Valentin Suder
published in: Designs, Codes and Cryptography
publication date: 2019-02-20T00:00:00Z
full work available at URL: longpaper.pdf
Mathematics Subject Classification ID: 94A60
zbMATH DE Number: 7026743
zbMATH Keywords: Boolean function
zbMATH Keywords: Sbox
zbMATH Keywords: APN
zbMATH Keywords: difference distribution table
zbMATH Keywords: equivalence
describes a project that uses: PRINTcipher
describes a project that uses: libapn
describes a project that uses: GitHub
MaRDI profile type: Publication
OpenAlex ID: W2805764284
cites work: Q4279560
cites work: Multiple Differential Cryptanalysis: Theory and Practice
cites work: New Links between Differential and Linear Cryptanalysis
cites work: Differential properties of power functions
cites work: On the classification of APN functions up to dimension five
cites work: Q5327067
cites work: Q3062262
cites work: On the Behaviors of Affine Equivalent Sboxes Regarding Differential and Linear Attacks
cites work: Partially-bent functions
cites work: Open Questions on Nonlinearity and on APN Functions
cites work: Codes, bent functions and permutations suitable for DES-like cryptosystems
cites work: Q4365754
cites work: Almost perfect nonlinear power functions on GF(2/sup n/): the Welch case
cites work: A new almost perfect nonlinear function which is not quadratic
cites work: A new APN function which is not equivalent to a power mapping
cites work: Proof of a conjecture on the sequence of exceptional numbers, classifying cyclic codes and APN functions
cites work: Q4484885
cites work: PRINTcipher: A Block Cipher for IC-Printing
cites work: On the Classification of 4 Bit S-Boxes
cites work: Q4934708
cites work: Q4318725
cites work: Fast Software Encryption
cites work: On ``bent'' functions
cites work: Antiderivative functions over \(\mathbb{F}_{2^n}\)
cites work: A matrix approach for constructing quadratic APN functions
Wikidata QID: Q129736869
DOI: 10.1007/S10623-018-0496-Z
description: scientific article; zbMATH DE number 7026743