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标准模型下格上固定长度消息签名方案

Lattice-based signature scheme for constant-sized message in standard model
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摘要 为了抵抗量子计算,该文基于格理论,采用左抽样算法(Sample Left algorithm)构造了一个标准模型下格上固定长度消息签名方案。利用格上小整数解问题的困难性,证明该方案在标准模型下对静态选择的消息攻击是存在性不可伪造的。通过与其他签名方案比较可知,该文签名方案的公钥长度大大减小,计算复杂度降低,签名方案的效率提高。 In order to secure against quantum computing,based on the lattice theory,a new latticebased signature scheme is presented here for the constant-sized message in the standard model by using sampleleft algorithm. The scheme is proved to be existentially unforgeable against statically chosen message attacks in the standard model under the small integer solution( SIS) assumption. Compared with other signature schemes,the proposed scheme has shorter public-key length and lower computational complexity,and it is more efficient than the others.
出处 《南京理工大学学报》 EI CAS CSCD 北大核心 2015年第5期566-570,共5页 Journal of Nanjing University of Science and Technology
基金 江苏省自然科学基金(BK20141405 BK20131353)
关键词 签名方案 左抽样算法 小整数解 存在性不可伪造 lattices signature schemes sample Left algorithm small integer solution existentially unforgeable
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参考文献14

  • 1Peter Shor. Algorithms for quantum computation :Discrete logarithms and factoring [ A ]. IEEESymposium on Foundations of Computer Science [ C ].Santa Fe, US; IEEE Computer Soceity Press, 1994;124-134.
  • 2You I,Hori Y, Sakurai K. Enhancing SVO logic formobile IPV6 security protocols [ J ]. Journal of WirelessMobile Networks, Ubiquitous Computing, andDependable Applications ( JoWUA ),2011,2(3):26-52.
  • 3Micciancio D, Regev 0. Post-quantum cryptography[M ]. Berlin,Germany : Springer Berlin Heidelberg,2009:147-191.
  • 4Gentry C, Peikert C, Vaikuntanathan V. Trapdoors forhard lattices and new cryptographic constructions [ J ].Electronic Colloquium on Computational Complexity,2008,14:197-206.
  • 5Cash D,Hofheinz D,Kiltz E,et al. Bonsai trees,or howto delegate a lattice basis [ J] . Journal of Cryptology,2012,25(4) :601-639.
  • 6王凤和,胡予濮,贾艳艳.标准模型下的格基数字签名方案[J].西安电子科技大学学报,2012,39(4):57-61. 被引量:3
  • 7Agrawal S,Boneh D,Boyen X. Efficient lattice( H) IBEin the standard model [ J ]. Advances in Cryptology-Eurocrypt 2010( The Series Lecture Notes in ComputerScience) ,6110:553-572.
  • 8Singh K, Pandu Rangan C, Baneijee A K. Security,privacy,and applied cryptography engineering [ M ].Berlin, Germany: Springer Berlin Heidelberg, 2012:153-172.
  • 9Singh K, Pandu Rangan C, Baneijee A K. Efficientlattice HIBE in the standard model with shorter publicparameters [ J ]. Information and Communication(Technology Lecture Notes in Computer Science),2014,8407:542-553.
  • 10许春根,张傲红,韩牟,窦本年.一种基于离散对数问题的无证书代理签名方案[J].南京理工大学学报,2010,34(6):733-737. 被引量:10

二级参考文献24

  • 1夏满民,谷利泽.一种新型的代理盲签名方案[J].北京邮电大学学报,2006,29(3):48-52. 被引量:17
  • 2吴克力,朱保平,吴斌,刘凤玉.一个匿名评审协议[J].南京理工大学学报,2007,31(4):414-417. 被引量:1
  • 3Shor P W. Polynomial-time Algorithm for Prime Factorizeation and Discrete Logarithm on a Quantum Computer [J]. SIAM Journal on Computing, 1997, 26(5) : 1484-1509.
  • 4Lyubashevsky V, Mieeiancio D. Asymptotically Efficient Lattice-Based Digital Signature[C]//Proc of TCC2008: LNCS 4948. Berlin: Springer, 2008: 37-54.
  • 5Gentry C, Peikert .C, Vaikuntanathan V. Trapdoors for Hard Lattices and New Cryptographic Constructions[C]//Proc of STOC'2008: ACM. Victoria: STOC, 2008: 197-206.
  • 6Cash D, Hofheinz D, Kiltz E, et al. Bonsai Trees, or How to Delegate a Lattice Basis[C]//Proc of Eurocrypt 2010: LNCS 6110. Berlin: Springer, 2010: 523-552.
  • 7Ruckert M. Strongly Ungorgeable Signatures and Hierarchical Identity-based Signatures from Lattices without Random Oracles[C]//Proc of Post-Quantum Cryptography 2010: LNCS 6061. Darmstadt: Springer, 2010: 182-200.
  • 8Gordon S D, Katz J, Vaikuntanathan V. A Group Signature Scheme from Lattice Assumptions [C]//Proc of ASIACRYPT 2010: LNCS 6477. Berlin: Springer, 2010: 395-412.
  • 9Ruekert M. Lattice-based Blind Signatures [C]//Proc of Asiacrypt'10: LNCS 6477. Berlin: Springer, 2010: 413-430.
  • 10Boyen X. Lattice Mixing and Vanishing Trapdoors: a Framework for 1Sully Secure Short Signatures and More[C]//Proc of PKC 2010: LNCS 6056. Berlin: Springer, 2010: 499-517.

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