Algebraic analysis of small scale LEX-BES


Autoria(s): Z'aba, Muhammad Reza; Wong, Kenneth; Dawson, Edward; Simpson, Leonie
Data(s)

2010

Resumo

This paper examines the algebraic cryptanalysis of small scale variants of the LEX-BES. LEX-BES is a stream cipher based on the Advanced Encryption Standard (AES) block cipher. LEX is a generic method proposed for constructing a stream cipher from a block cipher, initially introduced by Biryukov at eSTREAM, the ECRYPT Stream Cipher project in 2005. The Big Encryption System (BES) is a block cipher introduced at CRYPTO 2002 which facilitates the algebraic analysis of the AES block cipher. In this paper, experiments were conducted to find solution of the equation system describing small scale LEX-BES using Gröbner Basis computations. This follows a similar approach to the work by Cid, Murphy and Robshaw at FSE 2005 that investigated algebraic cryptanalysis on small scale variants of the BES. The difference between LEX-BES and BES is that due to the way the keystream is extracted, the number of unknowns in LEX-BES equations is fewer than the number in BES. As far as the author knows, this attempt is the first at creating solvable equation systems for stream ciphers based on the LEX method using Gröbner Basis computations.

Formato

application/pdf

Identificador

http://eprints.qut.edu.au/34200/

Publicador

Penerbit Universiti, Universiti Teknikal Malaysia Melaka

Relação

http://eprints.qut.edu.au/34200/1/c34200.pdf

http://ftmk.utem.edu.my/cryptology2010/index.html

Z'aba, Muhammad Reza, Wong, Kenneth, Dawson, Edward, & Simpson, Leonie (2010) Algebraic analysis of small scale LEX-BES. In Proceeding of the 2nd International Cryptology Conference 2010, Penerbit Universiti, Universiti Teknikal Malaysia Melaka, Melaka, Malaysia, pp. 77-82.

Direitos

Copyright 2010 Please consult the authors.

Fonte

Faculty of Science and Technology; Information Security Institute

Palavras-Chave #080402 Data Encryption #Algebraic Analysis #Block Cipher #Stream Cipher #AES #Cryptanalysis #Grobner Basis
Tipo

Conference Paper