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QA-NIZK Arguments of Same Opening for Bilateral Commitments

机译:QA-NIZK对双边承诺同样开放的论点

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Zero-knowledge proofs of satisfiability of linear equations over a group are often used as a building block of more complex protocols. In particular, in an asymmetric bilinear group we often have two commitments in different sides of the pairing, and we want to prove that they open to the same value. This problem was tackled by Gonzalez, Hevia and Rafols (ASIACRYPT 2015), who presented an aggregated proof, in the QA-NIZK setting, consisting of only four group elements. In this work, we present a more efficient proof, which is based on the same assumptions and consists of three group elements. We argue that our construction is optimal in terms of proof size.
机译:零知识可满足于组上的线性方程可靠性的证据通常用作更复杂协议的构建块。特别是,在不对称的双线性组中,我们经常在配对的不同侧面有两个承诺,我们希望证明他们对同一价值开放。这个问题由Gonzalez,Hevia和Rafols(亚洲亚洲2015年)解决了一个汇总证明,在QA-NizK设置中,由四组元素组成。在这项工作中,我们提出了一种更有效的证据,它基于相同的假设,包括三个组元素。我们认为我们的建筑在证明尺寸方面是最佳的。

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