Paper 2013/089
Filtered nonlinear cryptanalysis of reduced-round Serpent, and the Wrong-Key Randomization Hypothesis.
James McLaughlin and John A. Clark
Abstract
We present a deterministic algorithm to find nonlinear S-box approximations, and a new nonlinear cryptanalytic technique; the “filtered” nonlinear attack, which achieves the lowest data complexity of any known-plaintext attack on reduced-round Serpent so far. We demonstrate that the Wrong-Key Randomization Hypothesis is not entirely valid for attacks on reduced-round Serpent which rely on linear cryptanalysis or a variant thereof, and survey the effects of this on existing attacks (including existing nonlinear attacks) on 11 and 12-round Serpent.
Metadata
- Available format(s)
- Category
- Secret-key cryptography
- Publication info
- Published elsewhere. Updated and expanded version of a paper submitted to ACISP 2013. Graphs of attack performance, and truncated differential bias tables for Serpent S2/S4^{-1} were not in the ACISP version; furthermore a memory optimisation and a more thorough analysis of the Nguyen/Wu/Wang multidimensional attack were added after the ACISP submission. Some of the material in this paper includes revisions of results from 2013/022 in light of the new work on the WKRH.
- Keywords
- Nonlinear cryptanalysisgeneralized linear cryptanalysismultidimensional linear cryptanalysisWKRHWrong-Key Randomization HypothesisSerpent
- Contact author(s)
- jmclaugh @ cs york ac uk
- History
- 2013-02-20: received
- Short URL
- https://ia.cr/2013/089
- License
-
CC BY
BibTeX
@misc{cryptoeprint:2013/089, author = {James McLaughlin and John A. Clark}, title = {Filtered nonlinear cryptanalysis of reduced-round Serpent, and the Wrong-Key Randomization Hypothesis.}, howpublished = {Cryptology {ePrint} Archive, Paper 2013/089}, year = {2013}, url = {https://eprint.iacr.org/2013/089} }