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基于图态的量子安全多方求和

Quantum Secure Multi-Party Summation with Graph State.

作者信息

Lu Yaohua, Ding Gangyi

机构信息

School of Computer Science and Technology, Beijing Institute of Technology, Beijing 100081, China.

出版信息

Entropy (Basel). 2024 Jan 17;26(1):80. doi: 10.3390/e26010080.

DOI:10.3390/e26010080
PMID:38248205
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC10814682/
Abstract

Quantum secure multi-party summation (QSMS) is a fundamental problem in quantum secure multi-party computation (QSMC), wherein multiple parties compute the sum of their data without revealing them. This paper proposes a novel QSMS protocol based on graph state, which offers enhanced security, usability, and flexibility compared to existing methods. The protocol leverages the structural advantages of graph state and employs random graph state structures and random encryption gate operations to provide stronger security. Additionally, the stabilizer of the graph state is utilized to detect eavesdroppers and channel noise without the need for decoy bits. The protocol allows for the arbitrary addition and deletion of participants, enabling greater flexibility. Experimental verification is conducted to demonstrate the security, effectiveness, and practicality of the proposed protocols. The correctness and security of the protocols are formally proven. The QSMS method based on graph state introduces new opportunities for QSMC. It highlights the potential of leveraging quantum graph state technology to securely and efficiently solve various multi-party computation problems.

摘要

量子安全多方求和(QSMS)是量子安全多方计算(QSMC)中的一个基本问题,其中多个参与方在不泄露其数据的情况下计算它们数据的总和。本文提出了一种基于图态的新型QSMS协议,与现有方法相比,该协议具有更高的安全性、可用性和灵活性。该协议利用图态的结构优势,采用随机图态结构和随机加密门操作来提供更强的安全性。此外,利用图态的稳定子来检测窃听者和信道噪声,而无需使用诱饵比特。该协议允许任意添加和删除参与者,具有更大的灵活性。进行了实验验证,以证明所提出协议的安全性、有效性和实用性。正式证明了协议的正确性和安全性。基于图态的QSMS方法为QSMC带来了新的机遇。它突出了利用量子图态技术安全、高效地解决各种多方计算问题的潜力。

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本文引用的文献

1
Experimental Quantum Communication Overcomes the Rate-Loss Limit without Global Phase Tracking.实验量子通信在不进行全局相位跟踪的情况下突破速率损耗限制。
Phys Rev Lett. 2023 Jun 23;130(25):250801. doi: 10.1103/PhysRevLett.130.250801.
2
Demonstration of quantum-digital payments.量子数字支付的演示。
Nat Commun. 2023 Jun 29;14(1):3849. doi: 10.1038/s41467-023-39519-w.
3
Experimental quantum secure network with digital signatures and encryption.具有数字签名和加密功能的实验性量子安全网络。
Natl Sci Rev. 2022 Oct 22;10(4):nwac228. doi: 10.1093/nsr/nwac228. eCollection 2023 Apr.
4
Simple security proof of coherent-one-way quantum key distribution.相干单向量子密钥分发的简单安全性证明。
Opt Express. 2022 Jun 20;30(13):23783-23795. doi: 10.1364/OE.461669.
5
Mode-pairing quantum key distribution.模式配对量子密钥分发
Nat Commun. 2022 Jul 7;13(1):3903. doi: 10.1038/s41467-022-31534-7.
6
Expand-and-Randomize: An Algebraic Approach to Secure Computation.扩展与随机化:一种安全计算的代数方法。
Entropy (Basel). 2021 Nov 4;23(11):1461. doi: 10.3390/e23111461.
7
Experimental quantum conference key agreement.实验性量子会议密钥协商
Sci Adv. 2021 Jun 4;7(23). doi: 10.1126/sciadv.abe0395. Print 2021 Jun.
8
Overcoming the rate-distance limit of quantum key distribution without quantum repeaters.在不使用量子中继器的情况下突破量子密钥分发的速率-距离限制。
Nature. 2018 May;557(7705):400-403. doi: 10.1038/s41586-018-0066-6. Epub 2018 May 2.
9
Secure Multiparty Quantum Computation for Summation and Multiplication.用于求和与乘法的安全多方量子计算
Sci Rep. 2016 Jan 21;6:19655. doi: 10.1038/srep19655.
10
A one-way quantum computer.一台单向量子计算机。
Phys Rev Lett. 2001 May 28;86(22):5188-91. doi: 10.1103/PhysRevLett.86.5188.