Efficient Multi-secret Sharing Scheme Using Room Square

Ming-Jheng Li, Ying-Hsuan Chang, J. Juan
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引用次数: 2

Abstract

In 1979, secret sharing scheme was first proposed by Shamir. In a secret sharing scheme, each participant receives a secret share in such a way that only authorized subsets can reconstruct the secret. Compare with Shamir’s scheme, Juan and Huang proposed an efficient secret sharing scheme from room square in 2005. Their scheme gave a practical algorithm to reduce the computation complexity by using room square, and obtained as (n − 1, n)-threshold secret sharing scheme. However, there is not any (t, n)-threshold secret sharing scheme for t ≤ n − 2 with more efficient than Shamir’s scheme has been proposed. For this reason, this paper utilizes the characteristic of cycle to design four (t, n)-threshold secret sharing schemes for t = n − 2. These proposed schemes are not only more efficient than previous related works in the computational complexity, but also with the information rate is approximated optimal value 1. In addition, we combine the proposed scheme and the property of room square to present a new multi-secret sharing scheme in this paper.
基于房间方的高效多秘密共享方案
1979年,Shamir首次提出了秘密共享方案。在秘密共享方案中,每个参与者都以一种只有授权子集才能重建秘密的方式接收秘密共享。与Shamir的方案相比,Juan和Huang在2005年提出了一种基于房间正方形的高效秘密共享方案。他们的方案给出了一种实用的算法,利用房间平方来降低计算复杂度,得到了(n−1,n)阈值秘密共享方案。然而,对于t≤n−2,目前还没有比Shamir方案更有效的(t, n)-阈值秘密共享方案。为此,本文利用循环的特性,设计了t = n−2时的四种(t, n)阈值秘密共享方案。这些方案不仅在计算复杂度上比以往的相关方案更高效,而且信息率近似于最优值1。此外,我们将所提出的方案与房间方的特性相结合,提出了一种新的多秘密共享方案。
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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