Elliptic curve-based forward security member-revocable certificateless group signature scheme

Abstract

The invention provides an elliptic curve-based forward security member-revocable certificateless group signature scheme, and belongs to the field of information security. The scheme mainly comprises the following six steps: system initialization algorithm, key generation algorithm, key pick-up algorithm, member joining algorithm, signature algorithm and verification algorithm. According to the scheme, the group signature is based on the elliptic curve cryptosystem, and the shorter key is used for realizing higher security; in the scheme, the certificateless system is combined with the group signature, and the key generation center is introduced to reduce the memory stress of a group administrator, so as to share the risk and improve the system stability; the scheme possesses the forward security, and the system time is sliced, so that the member information is updated according to the time, the hazard due to key reveal is reduced, and the system is better in security; the group signature algorithm designed by the scheme can realize the member revocation process, is fit for the practical application, and makes up the defects in the schemes of the same kind.

Description

technical field [0001] The invention relates to a digital signature scheme applicable to electronic commerce and electronic government affairs, and belongs to the field of information security. Background technique [0002] As one of the core technologies in the field of information security, digital signature technology can provide security functions such as authentication, integrity, and non-repudiation. Due to its special properties, digital signatures are widely used in e-commerce and e-government affairs. With the continuous deepening of digital signature research and the rapid development of e-commerce, digital signatures with special functions have become a hot research topic at present. [0003] In 1991, Chaum and Heyst first proposed the concept of group signatures. In group signatures, group members can generate valid signatures in the name of the group, and the group signatures can be publicly verified. Since the first group signature scheme was proposed, scholars...

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Problems solved by technology

[0004] However, there are still many deficiencies in ACJT. First, the scheme is based on the difficulty of discrete logarithms in finite fields. The operations are modular multiplication, modular exponentiation, and inverse operations on finite fields. The number of operations is large, the calculation is complicated, and the communication volume large, resulting in low efficiency; secondly, in the scheme, there are more information exchanged between group members and administrators dur

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