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A Blind Ring Signature Based on the Short Integer Solution Problem

Journal Article


Abstract


  • © 2020, Springer Nature Switzerland AG. A blind ring signature scheme is a combination of a ring signature and a blind signature, which allows not only any member of a group of signers to sign on a message on behalf of the group without revealing its identity but also the user who possesses the message to blind it before sending to the group to be signed. Blind ring signature schemes are essential components in e-commercial, e-voting etc. In this paper, we propose the first blind ring signature scheme based on lattices. More precisely, our proposed scheme is proven to be secure in random oracle model under the hardness of the short integer solution (SIS) problem.

Publication Date


  • 2020

Citation


  • Le, Q., Duong, H. & Susilo, W. (2020). A Blind Ring Signature Based on the Short Integer Solution Problem. Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics), 11897 LNCS 92-111.

Scopus Eid


  • 2-s2.0-85079089888

Number Of Pages


  • 19

Start Page


  • 92

End Page


  • 111

Volume


  • 11897 LNCS

Place Of Publication


  • Germany

Abstract


  • © 2020, Springer Nature Switzerland AG. A blind ring signature scheme is a combination of a ring signature and a blind signature, which allows not only any member of a group of signers to sign on a message on behalf of the group without revealing its identity but also the user who possesses the message to blind it before sending to the group to be signed. Blind ring signature schemes are essential components in e-commercial, e-voting etc. In this paper, we propose the first blind ring signature scheme based on lattices. More precisely, our proposed scheme is proven to be secure in random oracle model under the hardness of the short integer solution (SIS) problem.

Publication Date


  • 2020

Citation


  • Le, Q., Duong, H. & Susilo, W. (2020). A Blind Ring Signature Based on the Short Integer Solution Problem. Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics), 11897 LNCS 92-111.

Scopus Eid


  • 2-s2.0-85079089888

Number Of Pages


  • 19

Start Page


  • 92

End Page


  • 111

Volume


  • 11897 LNCS

Place Of Publication


  • Germany