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A Threshold Secret Sharing Scheme Based on LMCA and Chinese Remainder Theorem

机译:基于LMCA和中国剩余定理的门限秘密共享方案。

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摘要

In this paper, A new threshold secret sharing scheme is proposed. Based on one-dimensional memory cellular automata, a big secret is decomposed to some sub-secrets using the Chinese remainder theorem. These sub-secrets in the form of binary texts are considered as one of the k initial configurations of the memory cellular automata of k order and then secret shares are evolved. The function of backward iteration of the cellular automata is used to recover these sub-secrets. Moreover, we can reconstruct the shared secret. Analyses show that the proposed scheme can be constructed quickly. It can be applied easily and computed securely.
机译:本文提出了一种新的阈值秘密共享方案。基于一维记忆元胞自动机,使用中国余数定理将一个大秘密分解为某些子秘密。这些二进制文本形式的子秘密被视为k阶存储单元自动机的k个初始配置之一,然后秘密份额得以发展。细胞自动机的向后迭代功能用于恢复这些子秘密。而且,我们可以重建共享的秘密。分析表明,该方案可以快速构建。它可以轻松应用并安全计算。

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