Design and implementation of solvency proof system based on zero knowledge proofs

IET Blockchain Pub Date : 2025-01-24 DOI:10.1049/blc2.12089
Siyu Chen, Renhong Diao, Jiali Xu
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Abstract

The aim of this study is to design and implement a system that allows centralized blockchain institutions to prove their solvency. This system ensures that institutions do not misappropriate user assets and enhances trust between users and institutions. The article introduces the Groth-16 zero-knowledge proof algorithm from ZK-SNARK (zero-knowledge succinct non-interactive argument of knowledge). The R1CS arithmetic circuit in the Groth-16 algorithm effectively guarantees the authenticity and tamper-resistance of the system's raw data sources. Additionally, it combines the use of Merkle Sum Trees and Sparse Merkle trees. The former enables users to perform distributed verification of solvency proofs, while the latter effectively hides the overall number of users. Finally, users verify the balances and the private key signatures of addresses in the institution's bulletin board. Together, these components form a comprehensive and distributed solvency proof solution. This solution is a pioneering solution in the field of blockchain solvency proofs and provides a secure, efficient, and privacy-preserving method for centralized cryptocurrency service providers or Web3 enterprise custodians. It effectively addresses the challenge of proving an institution's possession of sufficient reserves to cover user assets without compromising user privacy or disclosing the institution's scale.

Abstract Image

基于零知识证明的偿付能力证明系统的设计与实现
本研究的目的是设计和实施一个系统,允许集中式bbb机构证明其偿付能力。这一制度确保了机构不会挪用用户资产,增强了用户与机构之间的信任。本文介绍了ZK-SNARK(零知识简洁非交互式知识论证)中的Groth-16零知识证明算法。growth -16算法中的R1CS算术电路有效地保证了系统原始数据源的真实性和抗篡改性。此外,它结合了默克尔求和树和稀疏默克尔树的使用。前者使用户能够对偿付能力证明进行分布式验证,而后者则有效地隐藏了用户总数。最后,用户在机构的公告板上验证余额和地址的私钥签名。这些组件共同构成了一个全面的分布式偿付能力证明解决方案。该解决方案是区块链偿付能力证明领域的开创性解决方案,为集中式加密货币服务提供商或Web3企业保管人提供了一种安全、高效、保护隐私的方法。它有效地解决了证明机构拥有足够的储备以覆盖用户资产而不损害用户隐私或披露机构规模的挑战。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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CiteScore
1.80
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