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Information-theoretical secure verifiable secret sharing with vector space access structures over bilinear groups and its applications

机译:双线性群上向量空间访问结构的信息理论安全可验证秘密共享及其应用

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As a basic tool, Verifiable Secret Sharing (VSS) has wide applications in distributed cryptosystems as well as secure multi-party computations. A number of VSS schemes for sharing a secret from a finite field, both on threshold access structures and on general access structures, have been available. In this paper, we investigate the verifiably sharing of a secret that is a random element from a bilinear group on vector space access structures. For this purpose, we present an information-theoretical secure VSS scheme, and then convert it to a modified one with improved efficiency. The performance and the security of the proposed schemes are analyzed in detail. Two examples are given to illustrate the applications of our proposed VSS schemes. One is the secure sharing of an organization's private key in Boneh and Franklin's identity-based encryption system, and the other is the distributed key generation and distributed decryption for bilinear ElGamal encryption system, both with vector space access structures.
机译:作为一种基本工具,可验证秘密共享(VSS)在分布式密码系统以及安全的多方计算中具有广泛的应用。在阈值访问结构和一般访问结构上,都有许多用于共享有限域秘密信息的VSS方案。在本文中,我们研究了向量空间访问结构上可验证共享的秘密,该秘密是来自双线性组的随机元素。为此,我们提出了一种信息理论上的安全VSS方案,然后将其转换为改进后的效率的改进方案。详细分析了所提出方案的性能和安全性。给出两个例子来说明我们提出的VSS方案的应用。一种是在Boneh和Franklin基于身份的加密系统中安全共享组织的私钥,另一种是使用向量空间访问结构的双线性ElGamal加密系统的分布式密钥生成和分布式解密。

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