In [9], the notion of c-differentials was introduced as a potential expansion of differential cryptanalysis against block ciphers utilizing substitution boxes. Drawing inspiration from the technique of higher order differential cryptanalysis, in this paper we propose the notion of higher order c-derivatives and differentials and investigate their properties. Additionally, we consider how several classes of functions, namely the multiplicative inverse function and the Gold function, perform under higher order c-differential uniformity.

Higher Order c-Differentials / Geary, A.; Calderini, M.; Riera, C.; Stanica, P.. - 1497:(2021), pp. 3-15. (Intervento presentato al convegno 2nd International Conference on Security and Privacy, ICSP 2021 tenutosi a Jamshedpur, India nel 16–17 November, 2021) [10.1007/978-3-030-90553-8_1].

Higher Order c-Differentials

Calderini M.;
2021-01-01

Abstract

In [9], the notion of c-differentials was introduced as a potential expansion of differential cryptanalysis against block ciphers utilizing substitution boxes. Drawing inspiration from the technique of higher order differential cryptanalysis, in this paper we propose the notion of higher order c-derivatives and differentials and investigate their properties. Additionally, we consider how several classes of functions, namely the multiplicative inverse function and the Gold function, perform under higher order c-differential uniformity.
2021
Communications in Computer and Information Science
Jamshedpur
Springer Science and Business Media Deutschland GmbH
978-3-030-90552-1
978-3-030-90553-8
Geary, A.; Calderini, M.; Riera, C.; Stanica, P.
Higher Order c-Differentials / Geary, A.; Calderini, M.; Riera, C.; Stanica, P.. - 1497:(2021), pp. 3-15. (Intervento presentato al convegno 2nd International Conference on Security and Privacy, ICSP 2021 tenutosi a Jamshedpur, India nel 16–17 November, 2021) [10.1007/978-3-030-90553-8_1].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11572/339499
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