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- Hidden_Field_Equations abstract "Hidden Fields Equations (HFE) is a public key cryptosystem which was introduced at Eurocrypt in 1996 and proposed by (French) Jacques Patarin following the idea of the Matsumoto and Imai system. HFE is also known as HFE trapdoor function. It is based on polynomials over finite fields of different size to disguise the relationship between the private key and public key. HFE is in fact a family which consists of basic HFE and combinatorial versions of HFE. The HFE family of cryptosystems is based on the hardness of the problem of finding solutions to a system of multivariate quadratic equations (the so-called MQ problem) since it uses private affine transformations to hide the extension field and the private polynomials. Hidden Field Equations also have been used to construct digital signature schemes, e.g. Quartz and Sflash.".
- Hidden_Field_Equations wikiPageExternalLink 138.
- Hidden_Field_Equations wikiPageExternalLink hfe.
- Hidden_Field_Equations wikiPageExternalLink HFE2004.pdf.
- Hidden_Field_Equations wikiPageID "2294466".
- Hidden_Field_Equations wikiPageRevisionID "606617238".
- Hidden_Field_Equations hasPhotoCollection Hidden_Field_Equations.
- Hidden_Field_Equations subject Category:Finite_fields.
- Hidden_Field_Equations subject Category:Multivariate_cryptography.
- Hidden_Field_Equations subject Category:Public-key_encryption_schemes.
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- Hidden_Field_Equations comment "Hidden Fields Equations (HFE) is a public key cryptosystem which was introduced at Eurocrypt in 1996 and proposed by (French) Jacques Patarin following the idea of the Matsumoto and Imai system. HFE is also known as HFE trapdoor function. It is based on polynomials over finite fields of different size to disguise the relationship between the private key and public key. HFE is in fact a family which consists of basic HFE and combinatorial versions of HFE.".
- Hidden_Field_Equations label "Hidden Field Equations".
- Hidden_Field_Equations label "Hidden Field Equations".
- Hidden_Field_Equations label "Hidden Fields Equations".
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