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Turning Online Ciphers Off

Research output: Contribution to journalArticle

  • Elena Andreeva
  • Guy Barwell
  • Ritam Bhaumik
  • Mridul Nandi
  • Daniel Page
  • Martijn Stam
Original languageEnglish
Pages (from-to)105-142
JournalTransactions on Symmetric Cryptology
Volume2017
Issue number2
DOIs
DateAccepted/In press - 1 Jan 2017
DatePublished (current) - 19 Jun 2017

Abstract

CAESAR has caused a heated discussion regarding the merits of one-pass encryption and online ciphers. The latter is a keyed, length preserving function which outputs ciphertext blocks as soon as the respective plaintext block is available as input. The immediacy of an online cipher affords a clear performance advantage, but it comes at a price: ciphertext blocks cannot depend on later plaintext blocks, limiting diffusion and hence security. We show how one can attain the best of both worlds by providing provably secure constructions, achieving full cipher security, based on applications of an online cipher around blockwise reordering layers. Explicitly, we show that with just two calls to the online cipher, prp security up to the birthday bound is both attainable and maximal. Moreover, we demonstrate that three calls to the online cipher suffice to obtain beyond birthday bound security. We provide a full proof of this for a prp construction, and, in the ±prp setting, security against adversaries who make queries of any single length. As part of our investigation, we extend an observation by Rogaway and Zhang by further highlighting the close relationship between online ciphers and tweakable blockciphers with variable-length tweaks.

    Research areas

  • beyond birthday bound, online siphers, modes of operation, provable security, pseudorandom permutation, tweakable blockcipher

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    Rights statement: This is the final published version of the article (version of record). It first appeared online via Ruhr University Bochum at https://tosc.iacr.org/index.php/ToSC/article/view/640. Please refer to any applicable terms of use of the publisher.

    Final published version, 763 KB, PDF-document

    Licence: CC BY

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