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Publicly verifiable secret sharing scheme based on the Chinese Remainder Theorem

机译:基于中国剩余定理的公开可验证的秘密共享计划

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Publicly verifiable secret sharing schemes based on Lagrange interpolation utilize public cryptography to encrypt transmitted data and the validity of their shares can be verified by everyone, not only the participants. However, they require O(k(log k)~2) operations during secret reconstruction phase. In order to reduce the computational complexity during the secret reconstruction phase we propose a non-interactive publicly verifiable secret sharing scheme based on the Chinese Remainder Theorem utilizing ElGamal cryptosystem to encrypt data, which only requires O(k) operations during secret reconstruction phase. Theoretical analysis proves the proposed scheme achieves computation security and is more efficient.
机译:基于拉格朗日插值的公开可验证的秘密共享方案利用公共加密来加密传输数据,并且每个人都可以通过每个人来验证其股份的有效性,而不仅仅是参与者。但是,它们在秘密重建阶段期间需要O(k(log k)〜2)操作。为了减少秘密重建期间的计算复杂度,我们提出了一种基于中文剩余定理的非交互式公开可验证的秘密共享方案,利用Elgamal Cryptosystem加密数据,该数据在秘密重建阶段仅需要O(k)操作。理论分析证明了拟议的计划实现了计算安全性,更有效。

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