Proxy re-signature scheme based on isomorphisms of polynomial

Most of the existing proxy resignature schemes were based on the hardness of big integer factoring,discrete logarithm,elliptic curve.However,none of them can resist the attack by a quantum computer.Motivated by these concerns,a new proxy resignature scheme was proposed.By employing secret affine tra...

Full description

Saved in:
Bibliographic Details
Main Authors: Hui-xian LI, Lu SHAO, Liao-jun PANG
Format: Article
Language:zho
Published: Editorial Department of Journal on Communications 2017-02-01
Series:Tongxin xuebao
Subjects:
Online Access:http://www.joconline.com.cn/thesisDetails#10.11959/j.issn.1000-436x.2017024
Tags: Add Tag
No Tags, Be the first to tag this record!
_version_ 1850211639922524160
author Hui-xian LI
Lu SHAO
Liao-jun PANG
author_facet Hui-xian LI
Lu SHAO
Liao-jun PANG
author_sort Hui-xian LI
collection DOAJ
description Most of the existing proxy resignature schemes were based on the hardness of big integer factoring,discrete logarithm,elliptic curve.However,none of them can resist the attack by a quantum computer.Motivated by these concerns,a new proxy resignature scheme was proposed.By employing secret affine transformations and homogeneous polynomials,the proposed scheme could implement the signature transformation with high-efficiency,and meanwhile it was secure against the attack by a quantum computer.The results of analysis showed that the proposed scheme was correct and consistent,and had the unforgeability in the random oracle model.Compared with the existing schemes,the proposed scheme not only inherits the resistance to quantum attack and high efficiency from the multivariate public key cryptosystems,but also has the properties of multi-use,transparent and private proxy.
format Article
id doaj-art-ada0b6f08da641d082ad1fa87a787267
institution OA Journals
issn 1000-436X
language zho
publishDate 2017-02-01
publisher Editorial Department of Journal on Communications
record_format Article
series Tongxin xuebao
spelling doaj-art-ada0b6f08da641d082ad1fa87a7872672025-08-20T02:09:31ZzhoEditorial Department of Journal on CommunicationsTongxin xuebao1000-436X2017-02-0138162459707107Proxy re-signature scheme based on isomorphisms of polynomialHui-xian LILu SHAOLiao-jun PANGMost of the existing proxy resignature schemes were based on the hardness of big integer factoring,discrete logarithm,elliptic curve.However,none of them can resist the attack by a quantum computer.Motivated by these concerns,a new proxy resignature scheme was proposed.By employing secret affine transformations and homogeneous polynomials,the proposed scheme could implement the signature transformation with high-efficiency,and meanwhile it was secure against the attack by a quantum computer.The results of analysis showed that the proposed scheme was correct and consistent,and had the unforgeability in the random oracle model.Compared with the existing schemes,the proposed scheme not only inherits the resistance to quantum attack and high efficiency from the multivariate public key cryptosystems,but also has the properties of multi-use,transparent and private proxy.http://www.joconline.com.cn/thesisDetails#10.11959/j.issn.1000-436x.2017024proxy re-signature;multivariate public key cryptosystem;isomorphisms of polynomial;affine transformation
spellingShingle Hui-xian LI
Lu SHAO
Liao-jun PANG
Proxy re-signature scheme based on isomorphisms of polynomial
Tongxin xuebao
proxy re-signature;multivariate public key cryptosystem;isomorphisms of polynomial;affine transformation
title Proxy re-signature scheme based on isomorphisms of polynomial
title_full Proxy re-signature scheme based on isomorphisms of polynomial
title_fullStr Proxy re-signature scheme based on isomorphisms of polynomial
title_full_unstemmed Proxy re-signature scheme based on isomorphisms of polynomial
title_short Proxy re-signature scheme based on isomorphisms of polynomial
title_sort proxy re signature scheme based on isomorphisms of polynomial
topic proxy re-signature;multivariate public key cryptosystem;isomorphisms of polynomial;affine transformation
url http://www.joconline.com.cn/thesisDetails#10.11959/j.issn.1000-436x.2017024
work_keys_str_mv AT huixianli proxyresignatureschemebasedonisomorphismsofpolynomial
AT lushao proxyresignatureschemebasedonisomorphismsofpolynomial
AT liaojunpang proxyresignatureschemebasedonisomorphismsofpolynomial