2006Journal of Chinese Computer SystemsRequires access

Verifiable Multi-Secret Sharing Scheme Based on RSA & DLP

Zhou Mei-juan

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Abstract

Most previous secret sharing schemes have some problems in that those schemes can not deter the cheating of the dealer and secret shadowholders simultaneously, and the computation of a secret recovery is overhead. Based on the difficulty of computing the Discrete Logarithm Problem(DLP) and the RSA factorization problem of a large integer, a more efficient solving scheme has been proposed. This new scheme provides efficient solutions against cheating of the dealer and cheating of any participant. Compared with the other existing schemes, the proposed scheme has the advantages of lower computation and the parallel reconstruction in a secret recovery phase.

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What this paper is about

Most previous secret sharing schemes have some problems in that those schemes can not deter the cheating of the dealer and secret shadowholders simultaneously, and the computation of a secret recovery is overhead. Based on the difficulty of computing the Discrete Logarithm Problem(DLP) and the RSA factorization problem of a large integer, a more efficient solving scheme has been proposed. This new scheme provides efficient solutions against cheating of the dealer and cheating of any participant. Compared with the other existing schemes, the proposed scheme has the advantages of lower computation and the parallel reconstruction in a secret recovery phase.

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Available abstract

Most previous secret sharing schemes have some problems in that those schemes can not deter the cheating of the dealer and secret shadowholders simultaneously, and the computation of a secret recovery is overhead. Based on the difficulty of computing the Discrete Logarithm Problem(DLP) and the RSA factorization problem of a large integer, a more efficient solving scheme has been proposed. This new scheme provides efficient solutions against cheating of the dealer and cheating of any participant. Compared with the other existing schemes, the proposed scheme has the advantages of lower computation and the parallel reconstruction in a secret recovery phase.

Key concepts: Secret sharing, Computer science, Verifiable secret sharing, Discrete logarithm, Secure multi-party computation, Cheating, Scheme (mathematics), Homomorphic secret sharing

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