A Multiple Secrets Sharing Scheme with General Access Structure

Saizhi Ye, Guo-xiang Yao, Quanlong Guan
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引用次数: 14

Abstract

A dynamic and verifiable multiple secrets sharing scheme with general access structure, is proposed in this paper. The scheme only needs to construct  degree Lagrange interpolation polynomial and  secrets can be shared in each sharing process without secure channel. That allows each participant to choose his secret shadow by himself and cheating is verifiable. In addition, it can dynamically change the participant set, the qualified subset and even the number of the shared secrets without refreshing any participant’s secret shadow. Furthermore because the scheme is based on general access structure, it will be more flexible and easier to implement than the threshold one. The security of the proposed scheme is based on the Shamir’s secret sharing scheme and the intractability of the discrete logarithm. In a word, the scheme is secure, efficient and could provide great capabilities for many applications, such as in multi-user work.
具有通用访问结构的多秘密共享方案
提出了一种具有通用访问结构的动态可验证的多秘密共享方案。该方案只需要构造次拉格朗日插值多项式,在每个共享过程中无需安全通道即可实现秘密共享。这允许每个参与者自己选择他的秘密影子,作弊是可验证的。此外,它可以在不刷新任何参与者的秘密影子的情况下动态更改参与者集、合格子集甚至共享秘密的数量。此外,由于该方案基于通用访问结构,因此比阈值方案更灵活,更容易实现。该方案的安全性基于Shamir秘密共享方案和离散对数的难解性。总之,该方案安全、高效,可为多用户工作等多种应用提供强大的功能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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