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Many-out-of-Many Proofs and Applications to Anonymous Zether

机译:许多超出诸多证明和应用于匿名的zether

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Anonymous Zether, proposed by Bünz, Agrawal, Zamani, and Boneh (FC’20), is a private payment design whose wallets demand little bandwidth and need not remain online; this unique property makes it a compelling choice for resource-constrained devices. In this work, we describe an efficient construction of Anonymous Zether. Our protocol features proofs which grow only logarithmically in the size of the "anonymity sets" used, improving upon the linear growth attained by prior efforts. It also features competitive transaction sizes in practice (on the order of 3 kilobytes).Our central tool is a new family of extensions to Groth and Kohlweiss’s one-out-of-many proofs (Eurocrypt 2015), which efficiently prove statements about many messages among a list of commitments. These extensions prove knowledge of a secret subset of a public list, and assert that the commitments in the subset satisfy certain properties (expressed as linear equations). Remarkably, our communication remains logarithmic; our computation increases only by a logarithmic multiplicative factor. This technique is likely to be of independent interest.We present an open-source, Ethereum-based implementation of our Anonymous Zether construction.
机译:Bünz,Agrawal,Zamani和Boneh(FC'20)提出的匿名zether是一种私人支付设计,其钱包需求小的带宽并且不需要保持在线;此唯一属性使其成为资源受限设备的引人注目的选择。在这项工作中,我们描述了匿名提集的有效建设。我们的协议功能仅在使用的“匿名集”大小上仅生长使用的证据,从而提高了事先努力所获得的线性生长。它还具有在实践中的竞争交易规模(大约3千字节)。我们的中央工具是一个新的延伸系列,可以是植物和kohlweiss的一次次幂的延伸(Eurocrypt 2015),它有效证明了关于许多消息的陈述在承诺列表中。这些扩展证明了了解公共列表的秘密子集,并断言子集中的承诺满足某些属性(表示为线性方程)。值得注意的是,我们的沟通仍然是对数;我们的计算仅通过对数乘法因子增加。这种技术可能是独立的兴趣。我们展示了我们匿名的Zher施工的开放源,基于形象的实施。

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