An efficient identity-based group signature scheme over elliptic curves

Group signatures allow every authorized member of a group to sign on behalf of the underlying group. Anyone except the group manager is not able to validate who generates a signature for a document. A new identity-based group signature scheme is proposed in this paper. This scheme makes use of a bil...

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Main Authors: Han, Song, Liu, Wan-Quan
Other Authors: M Freire et al
Format: Conference Paper
Published: Springer 2004
Subjects:
Online Access:http://www.springerlink.com/content/hqc2twhrkjpne5g7/fulltext.pdf
http://hdl.handle.net/20.500.11937/35109
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author Han, Song
Liu, Wan-Quan
author2 M Freire et al
author_facet M Freire et al
Han, Song
Liu, Wan-Quan
author_sort Han, Song
building Curtin Institutional Repository
collection Online Access
description Group signatures allow every authorized member of a group to sign on behalf of the underlying group. Anyone except the group manager is not able to validate who generates a signature for a document. A new identity-based group signature scheme is proposed in this paper. This scheme makes use of a bilinear function derived from Weil pairings over elliptic curves. Also, in the underlying composition of group signatures there is no exponentiation computation modulo a large composite number. Due to these ingredients of the novel group signatures, the proposed scheme is efficient with respect to the computation cost in signing process. In addition, this paper comes up with a security proof against adaptive forgeability.
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spelling curtin-20.500.11937-351092017-01-30T13:47:43Z An efficient identity-based group signature scheme over elliptic curves Han, Song Liu, Wan-Quan M Freire et al Network Security Anonymity Group Signatures Weil Pairings Security Protocol Group signatures allow every authorized member of a group to sign on behalf of the underlying group. Anyone except the group manager is not able to validate who generates a signature for a document. A new identity-based group signature scheme is proposed in this paper. This scheme makes use of a bilinear function derived from Weil pairings over elliptic curves. Also, in the underlying composition of group signatures there is no exponentiation computation modulo a large composite number. Due to these ingredients of the novel group signatures, the proposed scheme is efficient with respect to the computation cost in signing process. In addition, this paper comes up with a security proof against adaptive forgeability. 2004 Conference Paper http://hdl.handle.net/20.500.11937/35109 http://www.springerlink.com/content/hqc2twhrkjpne5g7/fulltext.pdf Springer fulltext
spellingShingle Network Security
Anonymity
Group Signatures
Weil Pairings
Security Protocol
Han, Song
Liu, Wan-Quan
An efficient identity-based group signature scheme over elliptic curves
title An efficient identity-based group signature scheme over elliptic curves
title_full An efficient identity-based group signature scheme over elliptic curves
title_fullStr An efficient identity-based group signature scheme over elliptic curves
title_full_unstemmed An efficient identity-based group signature scheme over elliptic curves
title_short An efficient identity-based group signature scheme over elliptic curves
title_sort efficient identity-based group signature scheme over elliptic curves
topic Network Security
Anonymity
Group Signatures
Weil Pairings
Security Protocol
url http://www.springerlink.com/content/hqc2twhrkjpne5g7/fulltext.pdf
http://hdl.handle.net/20.500.11937/35109