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A cheater identifiable multi-secret sharing scheme based on the Chinese remainder theorem

机译:基于中国剩余定理的作弊者可识别的多秘密共享方案

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摘要

There are many researches on the polynomial-based verifiable (k, n) multi-secret sharing scheme (VMSSS), but none of them focuses on the Chinese remainder theorem (CRT)-based VMSSS so far. For the first time, we provide a cheater identifiable multi-secret sharing scheme based on CRT as an alternative method for VMSSS, which is unconditionally secure when the number of cheaters t <= (k - 1)/3. We adopt an encoding method, which makes multiple secrets to be transferred as a single one. In addition, we utilize a single keyed message authenticated code (MAC) to detect and identify cheaters in the reconstruction phase. Then, combine these two methods with a CRT-based Asmuth-Bloom's SSS to achieve our design goals. In our scheme, all participants share a single key of MAC rather than each participant possesses an independent key to check the validity of shares, and the size of share is independent in any of n, k, and t. Analyses show that our scheme is more efficient and secure than existing ones. Finally, as an example of the practical impact of our work, we present how our techniques can be applied to secure sum computation. Copyright (C) 2015 John Wiley & Sons, Ltd.
机译:关于基于多项式的可验证(k,n)的多秘密共享方案(VMSSS)的研究很多,但是到目前为止,没有一个研究集中在基于中国余数定理(CRT)的VMSSS上。我们首次提供了基于CRT的可识别作弊者的多秘密共享方案,作为VMSSS的替代方法,当作弊者的数量t <=(k-1)/ 3时,该方案是无条件安全的。我们采用一种编码方法,该方法可以将多个秘密作为一个秘密进行传输。此外,我们在重建阶段利用单个密钥消息认证码(MAC)来检测和识别作弊者。然后,将这两种方法与基于CRT的Asmuth-Bloom的SSS相结合,以实现我们的设计目标。在我们的方案中,所有参与者共享一个MAC密钥,而不是每个参与者都拥有一个独立的密钥来检查共享的有效性,并且共享的大小在n,k和t中均独立。分析表明,我们的方案比现有方案更加有效和安全。最后,作为我们工作的实际影响的一个例子,我们介绍了如何将我们的技术应用于安全和计算。版权所有(C)2015 John Wiley&Sons,Ltd.

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