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Experimental relativistic zero-knowledge proofs

机译:实验相对论零知识证明

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摘要

A zero-knowledge proof, which can be used to verify secret information, is reported here with security that is enforced by the laws of special relativity.Protecting secrets is a key challenge in our contemporary information-based era. In common situations, however, revealing secrets appears unavoidable; for instance, when identifying oneself in a bank to retrieve money. In turn, this may have highly undesirable consequences in the unlikely, yet not unrealistic, case where the bank's security gets compromised. This naturally raises the question of whether disclosing secrets is fundamentally necessary for identifying oneself, or more generally for proving a statement to be correct. Developments in computer science provide an elegant solution via the concept of zero-knowledge proofs: a prover can convince a verifier of the validity of a certain statement without facilitating the elaboration of a proof at all(1). In this work, we report the experimental realization of such a zero-knowledge protocol involving two separated verifier-prover pairs(2). Security is enforced via the physical principle of special relativity(3), and no computational assumption (such as the existence of one-way functions) is required. Our implementation exclusively relies on off-the-shelf equipment and works at both short (60 m) and long distances (= 400 m) in about one second. This demonstrates the practical potential of multi-prover zero-knowledge protocols, promising for identification tasks and blockchain applications such as cryptocurrencies or smart contracts(4).
机译:这里可以用特殊相对论法则向验证秘密信息进行验证秘密信息的零知识证据.Protecting秘密是我们当代信息的时代的关键挑战。然而,在常见情况下,揭示秘密似乎是不可避免的;例如,当在银行识别自己以取回金钱时。反过来,这可能在不太可能的情况下具有高度不良的后果,但银行的安全受到损害的情况。这自然提出了披露秘密是根本识别自己所必需的问题,或者更普遍用于证明陈述是正确的。计算机科学的发展通过零知识证据的概念提供了优雅的解决方案:先货程序可以说明某些陈述的有效性的验证者,而无需促进制定所有(1)的证据。在这项工作中,我们报告了这种涉及两个分离的验证者 - 先词对(2)的零知识协议的实验性实现。通过特殊相关性(3)的物理原理强制执行安全性,并且不需要计算假设(例如以单向函数的存在)。我们的实现专门依赖于现成设备,并在短时间(60米)和长距离(& = 400米)的工作。这展示了多箴言零知识协议的实际潜力,承诺用于识别任务和区块链应用,例如加密货币或智能收缩(4)。

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  • 来源
    《Nature》 |2021年第7883期|47-50|共4页
  • 作者单位

    McGill Univ Sch Comp Sci Montreal PQ Canada;

    Univ Geneva Dept Appl Phys Geneva Switzerland;

    McGill Univ Sch Comp Sci Montreal PQ Canada;

    Univ Geneva Dept Appl Phys Geneva Switzerland;

    Univ Geneva Dept Appl Phys Geneva Switzerland;

    Univ Geneva Dept Appl Phys Geneva Switzerland|Natl Univ Def Technol Dept Elect Sci Changsha Peoples R China;

    Concordia Univ Dept Comp Sci & Software Engn Montreal PQ Canada;

    Univ Geneva Dept Appl Phys Geneva Switzerland;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);美国《生物学医学文摘》(MEDLINE);美国《化学文摘》(CA);
  • 原文格式 PDF
  • 正文语种 eng
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