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A verifiable multiparty quantum key agreement based on bivariate polynomial

机译:基于双变型多项式的可验证多方量子密钥协议

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Based on a point-to-point quantum key distribution protocol and classical key distribution technologies, the concept of quantum-classical key and a new multi-party quantum-classical key agreement protocol is proposed in this paper. The distributor and any one of the participants use quantum key distribution protocol to negotiate subkey, then each of the participants shares his subkey with other participants using Shamir threshold secret sharing scheme, thus each participant will sort these subkeys and his own subkey in order, and eventually get this quantum-classical key. In this protocol, a pair of function values of binary polynomials are used to ensure the authentication of sub-shares and information among participants, and Lagrange interpolation formula of unary polynomials is used to ensure the recovery of subkeys. Security analysis shows that this protocol is secure, practical and effective. (C) 2020 Published by Elsevier Inc.
机译:基于点对点量子密钥分布协议和经典密钥分配技术,本文提出了量子古典键的概念和新的多方量子古典关键协议协议。 分销商和任何一个参与者使用量子密钥分发协议进行协商子项,然后每个参与者与使用Shamir阈值秘密共享方案的其他参与者共享他的子项,因此每个参与者都会按顺序排序这些子麦克白和他自己的子项,以及 最终得到这种量子古典键。 在该协议中,二进制多项式的一对功能值用于确保参与者之间的子份额和信息的认证,并且使用联合多项式的拉格朗日插值公式来确保子项的恢复。 安全性分析表明,该协议是安全的,实用且有效的。 (c)由elsevier公司发布的2020年

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