攻击抵消两轮方案的增强型 QSimon 算法

IF 4.4 Q1 OPTICS
Hong-Yu Wu, Xiao-Ning Feng, Ke-Jia Zhang, Hong-Wei Sun
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引用次数: 0

摘要

QSimon 算法(西蒙算法的全量子版本)用于寻找承诺函数中的周期,不需要经典计算。然而,QSimon 算法电路并不完整,其中一个重要组件(布尔线性方程的求解)的实现需要消耗大量资源。这项工作进一步研究了 QSimon 算法,并将 QSimon 算法应用于攻击偏移两轮(OTR)方案。QSimon 算法由量子布尔线性方程求解算法和通用量子截断技术建立,能以压倒性概率获得任意截断函数的周期。通过使用 QSimon 算法,OTR 方案的保密性和完整性遭到了破坏。与经典版本相比,这些攻击确保了较高的成功率,并实现了指数级的速度提升。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Enhanced QSimon Algorithm for Attacking the Offset Two-Round Scheme

QSimon algorithm (a full quantum version of Simon's algorithm) is used to find periods in commitment functions and does not require classical calculations. However, QSimon algorithm circuit is incomplete, and the implementation of an essential component (solving boolean linear equations) has high resource consumption. This work further studies QSimon algorithm and applies QSimon algorithm to attack the offset two-round (OTR) scheme. QSimon algorithm is established by quantum boolean linear equations solving algorithm and general quantum truncation technique, which can obtain the period of any truncated function with overwhelming probability. The confidentiality and integrity of the OTR scheme are compromised by employing QSimon algorithm. The attacks ensure a high success rate and realize exponential speedup compared with classical versions.

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CiteScore
7.90
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