Presentation 1998/12/11
The Algeblaic Degree and Security of Generalized PURE Ciphers
Yasuyoshi Kaneko, Toshinobu Kaneko,
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Abstract(in Japanese) (See Japanese page)
Abstract(in English) We estimated and calculated values of the algebraic degree of the generalized PURE ciphers which round functions are defined as y=(x+_2K)^<2^t+1>. The algebraic degree of the generalized PURE ciphers is nearly proportion to the number of rounds. The proportionality constant increases as the exponent 2^t+1 increases. The algebraic degree of block ciphers is an important characteristic which is used to estimate the security against the higher order differential attack. However the generalized PURE ciphers are well known as to be provable secure against the differential and linear cryptanalysis but judging from the obtained results of the algebraic degree, the generalized PURE ciphers are not so strong to the higher order differential attack.
Keyword(in Japanese) (See Japanese page)
Keyword(in English) Higher order differential cryptanalysis / PURE Ciphers / Algebraic degree / Estimatin of the security
Paper # ISEC98-63
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Committee ISEC
Conference Date 1998/12/11(1days)
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Registration To Information Security (ISEC)
Language ENG
Title (in Japanese) (See Japanese page)
Sub Title (in Japanese) (See Japanese page)
Title (in English) The Algeblaic Degree and Security of Generalized PURE Ciphers
Sub Title (in English)
Keyword(1) Higher order differential cryptanalysis
Keyword(2) PURE Ciphers
Keyword(3) Algebraic degree
Keyword(4) Estimatin of the security
1st Author's Name Yasuyoshi Kaneko
1st Author's Affiliation Yokohama Research center Telecommunications Advancement Organization of Japan()
2nd Author's Name Toshinobu Kaneko
2nd Author's Affiliation Department of Electrical Engineering, Science University of Tokyo
Date 1998/12/11
Paper # ISEC98-63
Volume (vol) vol.98
Number (no) 465
Page pp.pp.-
#Pages 6
Date of Issue