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Threshold verifiable multi-secret sharing based on elliptic curves and Chinese remainder theorem

机译:基于椭圆曲线和中国余数定理的可验证阈值多秘密共享

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摘要

In this study, the authors propose a new protocol to share secret shadows for verifiable $lpar tcomma ; npar $(t,n) secret sharing (VSS) schemes. Unlike traditional VSS schemes, whose communications between the dealer and the participants require a secure channel, the authors' new scheme relies on the elliptic curve cryptosystem and the Chinese remainder theorem operates over a public channel. The security of the secret shadows and the verification algorithm are based on the hardness of the elliptic curve discrete logarithm problem. They also extend the proposed scheme to an efficient verifiable multi-secret sharing (VMSS) scheme, particularly when the number of secrets is more than the threshold. As a result, their scheme is a multi-use and efficient VMSS on the public channel which provides the same level of security as traditional VMSS schemes with much shorter keys.
机译:在这项研究中,作者提出了一种新协议,以共享可验证的$ lpar t 逗号的秘密阴影; n rpar $ {t,n)秘密共享(VSS)方案。与传统的VSS方案不同,传统的VSS方案的经销商和参与者之间的通信需要一个安全的通道,而作者的新方案依赖于椭圆曲线密码系统,而中国余数定理则通过公共通道进行操作。秘密阴影的安全性和验证算法基于椭圆曲线离散对数问题的难度。他们还将拟议的方案扩展到有效的可验证多秘密共享(VMSS)方案,尤其是当秘密数量大于阈值时。结果,他们的方案是在公共信道上的一种多用途且高效的VMSS,其提供的安全性与具有短得多的密钥的传统VMSS方案相同。

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