Password-protected secret sharing scheme with the same threshold in distribution and restoration

Kentaro Tsujishita, Keiichi Iwamurra
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引用次数: 1

Abstract

Conventional password-protected secret sharing (PPSS) based on Shamir's (k, n) secret sharing scheme requires 2k − 1 shares for reconstructing a search result. However, it can reconstruct the secret by leveraging k shares, because it performs secure multiplication. In this case, it is easier to restore the secret than the search result. In this paper, we propose a novel PPSS with the same distribution threshold for the secret as well as the restoration of the search result. We use the TUS2 method proposed by Aminuddin et al. However, it cannot include 0 as a secret. Therefore, we improve the TUS2 method such that it can include 0 as secret. In addition, we evaluate the security of our scheme, and prove that it is secure. Furthermore, we compare the computational cost of the conventional PPSS and our scheme.
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具有相同分发和恢复阈值的密码保护秘密共享方案
基于Shamir (k, n)秘密共享方案的传统密码保护秘密共享(PPSS)需要2k−1个共享才能重建一个搜索结果。但是,它可以通过利用k个共享来重建秘密,因为它执行安全乘法。在这种情况下,恢复秘密比恢复搜索结果更容易。在本文中,我们提出了一种具有相同秘密分布阈值和搜索结果恢复的新型PPSS。我们使用Aminuddin等人提出的TUS2方法。但是,它不能包含0作为秘密。因此,我们改进了TUS2方法,使其可以包含0作为秘密。此外,我们还对方案的安全性进行了评估,证明了方案是安全的。此外,我们还比较了传统的PPSS和我们的方案的计算成本。
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