Subspace differential uniformity

Abstract The main contribution of this paper is to introduce Subspace Differential Uniformity (SDU) for S-boxes and block ciphers. The SDU is essentially a measure of how well any function spreads input differences clustered in affine subspaces away from affine clusters in output differences. We provide some lower bounds for the SDU and describe an efficient algorithm for computing the SDU. Moreover, we provide results for some popular classes of S-boxes up to $$n=8$$ .

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Publication Details

Journal
Cryptography and Communications
Published
2026-05-22
DOI
https://doi.org/10.1007/s12095-026-00896-w
Primary Topic
Coding theory and cryptography
Type
article
Field-Weighted Citation Impact
0.00
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article

Subspace differential uniformity

Sondre Rønjom, Joakim Sunde, Arne Sandrib
Cryptography and Communications
Coding theory and cryptography
article

Subspace differential uniformity

Sondre Rønjom, Joakim Sunde, Arne Sandrib
article en

Abstract

Abstract The main contribution of this paper is to introduce Subspace Differential Uniformity (SDU) for S-boxes and block ciphers. The SDU is essentially a measure of how well any function spreads input differences clustered in affine subspaces away from affine clusters in output differences. We provide some lower bounds for the SDU and describe an efficient algorithm for computing the SDU. Moreover, we provide results for some popular classes of S-boxes up to $$n=8$$ .

Cryptography and Communications
National Security Authority (NO), University of Bergen (NO)
Openalex Percentile: Top 4%
Coding theory and cryptography
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