Introduction Related Work Attacking Quadratic IP1S Attacking Cubic IP1S Conclusion
57 pages
English

Découvre YouScribe en t'inscrivant gratuitement

Je m'inscris

Introduction Related Work Attacking Quadratic IP1S Attacking Cubic IP1S Conclusion

-

Découvre YouScribe en t'inscrivant gratuitement

Je m'inscris
Obtenez un accès à la bibliothèque pour le consulter en ligne
En savoir plus
57 pages
English
Obtenez un accès à la bibliothèque pour le consulter en ligne
En savoir plus

Description

Introduction Related Work Attacking Quadratic IP1S Attacking Cubic IP1S Conclusion Practical Cryptanalysis of the Identification Scheme Based on IP1S Charles Bouillaguet 1 Jean-Charles Faugere 2 Pierre-Alain Fouque 1 Ludovic Perret 2 1 ENS, CNRS, INRIA Cascade 2 UMPC (Paris 6), CNRS, INRIA Salsa PKC 2011

  • ip1s conclusion

  • practical cryptanalysis

  • scheme based

  • introduction related

  • work attacking

  • quadratic ip1s

  • attacking cubic


Sujets

Informations

Publié par
Nombre de lectures 11
Langue English
Poids de l'ouvrage 1 Mo

Extrait

2011Intro1ductionPierre-AlainRelatedaWrlesoLudovicrkCascadeAINRIAtt1aaugereckouqueinerretgCNRS,QuadraticUMPCIP1S6),APKttackingBouillaguetCubicJean-ChaIP1SFC2onFclusion1PracticalPCryptanalysi2sENS,ofINRIAthe2Identication(PSchemerisBasedCNRS,onSalsaIP1SCCharlesCubicIntrooductionclusionRelatedAWCotorkIP1SAttackingttIP1SaonckBackinSchgol....QuadraticX
+ +
=
X
( ; ;:::; ) =
; =
aCubic2IP1SiCinoniclusionARecallQuadraticWhatxanQuja1dxrIP1SaticgFckttackingn1ttijoiAjnoarmxIsx?ductionfIntrorkWbxiRelatedicx1X
+ +
=
X
( ; ;:::; ) =
; =
aCubic2IP1SiCinoniclusionARecallQuadraticWhatxanQuja1dxrIP1SaticgFckttackingn1ttijoiAjnoarmxIsx?ductionfIntrorkWbxiRelatedicx1X
+ +
=
X
( ; ;:::; ) =
; =
aCubic2IP1SiCinoniclusionARecallQuadraticWhatxanQuja1dxrIP1SaticgFckttackingn1ttijoiAjnoarmxIsx?ductionfIntrorkWbxiRelatedicx1X X
( ; ;:::; ) = + +
; = =
RelatedCubicttIP1SxCnonIP1SclusionductionRecallrkWhatWaAQuaaxttackingIntrobdxrAaticxFoonrmiIsj?1fijQuadraticigjcninix12ickiax1= 2 (K)
WAgttIntroaifckRelatedinfgreQuadraticoIP1SwithAnttackingDenitionCubicandIP1SaCequivalentonfclusiongQuadraticSFSrkGL.ductionEquivalenceClassesorm= 2 (K)
WAgttIntroaifckRelatedinfgreQuadraticoIP1SwithAnttackingDenitionCubicandIP1SaCequivalentonfclusiongQuadraticSFSrkGL.ductionEquivalenceClassesormX X
= =

I 9: 2 (K): =
I
roveEquivalenceSclassesArefwQuadraticxgequivalent1ttackinginessiickQuestionsjandaCnGLaso,ijndtttoxxiIntroAjxonjfggclusion(ProblemsIP1SrithmicCubicAlgon)AWithrkgof1SW?iIfRelatedcanjeIP1SawitnnSbpijit?ductionX X
= =

I 9: 2 (K): =
I
roveEquivalenceSclassesArefwQuadraticxgequivalent1ttackinginessiickQuestionsjandaCnGLaso,ijndtttoxxiIntroAjxonjfggclusion(ProblemsIP1SrithmicCubicAlgon)AWithrkgof1SW?iIfRelatedcanjeIP1SawitnnSbpijit?duction

  • Univers Univers
  • Ebooks Ebooks
  • Livres audio Livres audio
  • Presse Presse
  • Podcasts Podcasts
  • BD BD
  • Documents Documents