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dc.contributor.authorDunbar, Fionaen
dc.date.accessioned2006-08-22 14:24:04 (GMT)
dc.date.available2006-08-22 14:24:04 (GMT)
dc.date.issued2002en
dc.date.submitted2002en
dc.identifier.urihttp://hdl.handle.net/10012/1076
dc.description.abstractA digital signature scheme is the process of signing an electronic message that can be transmitted over a computer network. Digital signatures provide message authentication that can be proved to a third party. With the rise of electronic communications over the Internet, digital signatures are becoming increasingly important, especially for the exchange of messages of legal significance. In 1988, Goldwasser, Micali and Rivest (GMR) [31] defined a signature scheme as a collection of algorithms: key generation, signature generation and signature verification. They defined a signature scheme as secure if it was existentially unforgeable against a chosen-message attack. These general definitions suited most signatures at the time, however, over the last decade digital signatures have emerged for which the GMR definitions are unsuitable. These signature schemes, together with their applications and security and efficiency considerations, will be explored in this thesis. These signature scheme variations have been classified by the additional services they provide to ordinary signature schemes, namely increased efficiency, increased security, anonymity, and enhanced signing and verifying capabilities.en
dc.formatapplication/pdfen
dc.format.extent569581 bytes
dc.format.mimetypeapplication/pdf
dc.language.isoenen
dc.publisherUniversity of Waterlooen
dc.rightsCopyright: 2002, Dunbar, Fiona. All rights reserved.en
dc.subjectMathematicsen
dc.subjectdigital signature schemeen
dc.subjectadditional functionalityen
dc.subjectapplicationsen
dc.subjectauthenticityen
dc.subjectefficiencyen
dc.subjectsecurityen
dc.subjectanonymityen
dc.titleDigital Signature Scheme Variationsen
dc.typeMaster Thesisen
dc.pendingfalseen
uws-etd.degree.departmentCombinatorics and Optimizationen
uws-etd.degreeMaster of Mathematicsen
uws.typeOfResourceTexten
uws.peerReviewStatusUnrevieweden
uws.scholarLevelGraduateen


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