Paper 2011/302

Univariate Side Channel Attacks and Leakage Modeling

Julien Doget, Emmanuel Prouff, Matthieu Rivain, and François-Xavier Standaert

Abstract

Differential power analysis is a powerful cryptanalytic technique that exploits information leaking from physical implementations of cryptographic algorithms. During the two last decades numerous variations of the original principle have been published. In particular, the univariate case, where a single instantaneous leakage is exploited, has attracted much research effort. In this paper, we argue that several univariate attacks among the most frequently used by the community are not only asymptotically equivalent, but can also be rewritten one in function of the other, only by changing the leakage model used by the adversary. In particular, we prove that most univariate attacks proposed in the literature can be expressed as correlation power analyses with different leakage models. This result emphasizes the major role plays by the model choice on the attack efficiency. In a second point of this paper we hence also discuss and evaluate side channel attacks that involve no leakage model but rely on some general assumptions about the leakage. Our experiments show that such attacks, named robust, are a valuable alternative to the univariate differential power analyses. They only loose bit of efficiency in case a perfect model is available to the adversary, and gain a lot in case such information is not available.

Metadata
Available format(s)
PDF
Category
Applications
Publication info
Published elsewhere. Extended version of an accepted paper in JCEN.
Keywords
Side Channel Attack Correlation Regression
Contact author(s)
julien doget @ gmail com
History
2011-06-08: received
Short URL
https://ia.cr/2011/302
License
Creative Commons Attribution
CC BY

BibTeX

@misc{cryptoeprint:2011/302,
      author = {Julien Doget and Emmanuel Prouff and Matthieu Rivain and François-Xavier Standaert},
      title = {Univariate Side Channel Attacks and Leakage Modeling},
      howpublished = {Cryptology {ePrint} Archive, Paper 2011/302},
      year = {2011},
      url = {https://eprint.iacr.org/2011/302}
}
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