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A practical publicly verifiable secret sharing scheme based on bilinear pairing

机译:基于双线性配对的实用公开可验证的秘密共享方案

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A practical publicly verifiable secret sharing (PVSS) is constructed based on the bilinear pairing on elliptic curves, which has all advantages of B. Schoenmakers’ PVSS and its secret is not the form of discrete logarithm, thus this PVSS is extremely practical. Moreover, in the scheme’s distribution of shares phase, only using bilinearity of bilinear pairing, anybody can verify whether the participants received correct shares without implementing zero-knowledge proofs, without implementing the non-interactive protocol and without construction so called witness of shares applying Fiat-Shamir’s technique. Subsequently, in the scheme’s reconstruction of secret phase, the released shares may be verified by anybody with the same method. Since the PVSS need not to implement non-interactive protocol to prevent malicious players. Therefore this scheme is simpler, more efficient and practical suitable for some especially case.
机译:基于椭圆曲线上的双线性配对构建了实用的公开可验证的秘密共享(PVS),这具有B. Schoenmakers的PVSS的所有优势,其秘密不是离散对数的形式,因此该PVSS非常实用。此外,在该方案的股票阶段分布中,只有使用双线性配对的双线性,任何人都可以验证参与者是否在不实施零知识证据的情况下验证是否在不实施非交互式协议,而无需施工所谓的股票的证人即可申请菲亚特 - 莎米尔的技术。随后,在该方案的重建在秘密阶段,可以通过具有相同方法的任何人验证发布的股票。由于PVS不需要实施非交互式协议以防止恶意玩家。因此,该方案更简单,更高效,适用于一些特别的情况。

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