Group key agreement from bilinear pairings

The use of bilinear pairings as a building block for cryptographic protocols, most notably in the construction of identity-based cryptosystems, is a very popular area of cryptographic research. In this thesis, we provide a novel classification of pairing-based group key agreement (GKA) from current...

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Main Author: Mailloux, Nicholas J
Format: Others
Language:en
Published: University of Ottawa (Canada) 2013
Subjects:
Online Access:http://hdl.handle.net/10393/28296
http://dx.doi.org/10.20381/ruor-19183
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spelling ndltd-uottawa.ca-oai-ruor.uottawa.ca-10393-282962018-01-05T19:07:56Z Group key agreement from bilinear pairings Mailloux, Nicholas J Mathematics. The use of bilinear pairings as a building block for cryptographic protocols, most notably in the construction of identity-based cryptosystems, is a very popular area of cryptographic research. In this thesis, we provide a novel classification of pairing-based group key agreement (GKA) from current literature. We propose a new framework for constructing secure and efficient computationally asymmetric authenticated GKA protocols from identity-based signcryption schemes and adapt this framework to construct a novel identity-based authenticated GKA protocol with perfect forward secrecy. To the best of our knowledge, our protocol is the first that maintains perfect forward secrecy in the presence of auxiliary key agreement protocols. We formally prove the security of our protocols in the random oracle model and show that they are communication and computationally efficient in comparison to the pairing-based protocols from the literature. 2013-11-07T19:04:17Z 2013-11-07T19:04:17Z 2009 2009 Thesis Source: Masters Abstracts International, Volume: 48-06, page: 3689. http://hdl.handle.net/10393/28296 http://dx.doi.org/10.20381/ruor-19183 en 257 p. University of Ottawa (Canada)
collection NDLTD
language en
format Others
sources NDLTD
topic Mathematics.
spellingShingle Mathematics.
Mailloux, Nicholas J
Group key agreement from bilinear pairings
description The use of bilinear pairings as a building block for cryptographic protocols, most notably in the construction of identity-based cryptosystems, is a very popular area of cryptographic research. In this thesis, we provide a novel classification of pairing-based group key agreement (GKA) from current literature. We propose a new framework for constructing secure and efficient computationally asymmetric authenticated GKA protocols from identity-based signcryption schemes and adapt this framework to construct a novel identity-based authenticated GKA protocol with perfect forward secrecy. To the best of our knowledge, our protocol is the first that maintains perfect forward secrecy in the presence of auxiliary key agreement protocols. We formally prove the security of our protocols in the random oracle model and show that they are communication and computationally efficient in comparison to the pairing-based protocols from the literature.
author Mailloux, Nicholas J
author_facet Mailloux, Nicholas J
author_sort Mailloux, Nicholas J
title Group key agreement from bilinear pairings
title_short Group key agreement from bilinear pairings
title_full Group key agreement from bilinear pairings
title_fullStr Group key agreement from bilinear pairings
title_full_unstemmed Group key agreement from bilinear pairings
title_sort group key agreement from bilinear pairings
publisher University of Ottawa (Canada)
publishDate 2013
url http://hdl.handle.net/10393/28296
http://dx.doi.org/10.20381/ruor-19183
work_keys_str_mv AT maillouxnicholasj groupkeyagreementfrombilinearpairings
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