Presentation 2009-11-12
Constructing New Differential Paths and Algebraic Cryptanalysis for Full-SHA-1
Makoto SUGITA, Mitsuru KAWAZOE, Hideki IMAI,
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Abstract(in English) Since the cryptanalysis for SHA-1 was proposed [19], many improvements have been proposed. Recently a new result was proposed which claims that it can compute collisions in 2^<52> SHA-1 computation, though it includes some problems [10]. Based on their attack, We had reconstructed their method algebraically using Grobner basis based formulation. In this formulation, we propose a new method to construct differentials and sufficient conditions automatically from disturbance vector and also propose some more new techniques: round-wise semi-neutral bits, global boomerang and adaptive amplified boomerang techniques. Using these new methods, we obtained sufficient conditions of full SHA-1 based on the new disturbance vector offered in [10] and succeeded in implementation.
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Keyword(in English) SHA-1 / Grobner basis / amplified boomerang attack
Paper # ISEC2009-51,LOIS2009-40
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Conference Date 2009/11/5(1days)
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Language ENG
Title (in Japanese) (See Japanese page)
Sub Title (in Japanese) (See Japanese page)
Title (in English) Constructing New Differential Paths and Algebraic Cryptanalysis for Full-SHA-1
Sub Title (in English)
Keyword(1) SHA-1
Keyword(2) Grobner basis
Keyword(3) amplified boomerang attack
1st Author's Name Makoto SUGITA
1st Author's Affiliation Wireless Systems Innovation Laboratories, NTT Network Innovation Laboratories:National Institute of Advanced Industrial Science and Technology (AIST)()
2nd Author's Name Mitsuru KAWAZOE
2nd Author's Affiliation Faculty of Liberal Arts and Sciences Osaka Prefecture University
3rd Author's Name Hideki IMAI
3rd Author's Affiliation National Institute of Advanced Industrial Science and Technology (AIST):Department of Electrical, Electronic and Communication Engineering Faculty of Science and Engineering, Chuo University
Date 2009-11-12
Paper # ISEC2009-51,LOIS2009-40
Volume (vol) vol.109
Number (no) 272
Page pp.pp.-
#Pages 8
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