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Verifiable Secret Sharing Scheme Based on Certain Projective Transformation

机译:基于某些投射转换的可验证秘密共享方案

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The main purpose of verifiable secret sharing scheme is to solve the honesty problem of participants. In this paper, the concept of nonzero k -submatrix and theresidual vector of system of hyperplane intersecting line equations is proposed. Based on certain projective transformations in projective space, a verifiable ( t , n )-threshold secret sharing scheme is designed by using the structure of solutions of linear equations and the difficulty of solving discrete logarithm problems. The results show that this scheme can verify the correctness of the subkey provided by each participant before the reconstruction of the master key, and can effectively identify the fraudster. The fraudster can only cheat by guessing and the probability of success is only 1/ p . The design of the scheme is exquisite and the calculation complexity is small. Each participant only needs to hold a subkey, which is convenient for management and use. The analysis shows that the scheme in this paper meets the security requirements and rules of secret sharing, and it is a computationally secure and effective scheme with good practical value.
机译:可验证秘密共享方案的主要目的是解决参与者的诚实问题。在本文中,提出了非零K -Submatrix的概念和超平面交叉线方程系统的概念。基于投影空间中的某些投影变换,通过使用线性方程解的结构和解决离散对数问题的难度来设计可验证(T,N)-Threshold秘密共享方案。结果表明,该方案可以在重建主密钥之前验证每个参与者提供的子项的正确性,并可以有效地识别欺诈者。欺诈者只能通过猜测作弊,并且成功的可能性只有1 / p。该方案的设计是精致的,计算复杂性很小。每个参与者只需要握住一个次微的,这是方便的管理和使用。该分析表明,本文的方案符合秘密共享的安全要求和规则,它是一种具有良好实用价值的计算安全和有效的方案。

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