轻量级分组密码算法 PFP 和 SLIM 的积分分析
PFP 算法和 SLIM 算法都是基于 Feistel 结构而设计的轻量级分组密码算法, 在软件及硬件上都具有良好的性能, 特别适用于资源受限的环境, 目前没有对两个算法进行积分分析的相关研究. 本文通过分析 PFP 算法和 SLIM 算法的结构特点, 结合比特可分性的自动化搜索方法, 构建了混合整数线性规划 (MILP) 模型, 通过使用 Gurobi 优化器求解该模型判断是否存在 r 轮积分区分器, 选用搜索得到的积分区分器对算法进行密钥恢复攻击. 首次得到 PFP 算法的 11 轮积分区分器, 选用搜索得到的 10 轮积分区分器向后扩展 2 轮进行 12 轮密钥恢复攻击, 数据复杂度为...
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Published in | Journal of Cryptologic Research Vol. 10; no. 3; p. 609 |
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Main Authors | , , , , , , , |
Format | Journal Article |
Language | Chinese |
Published |
Beijing
Chinese Association for Cryptologic Research, Journal of Cryptologic Research
03.07.2023
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Subjects | |
Online Access | Get full text |
ISSN | 2097-4116 |
DOI | 10.13868/j.cnki.jcr.000617 |
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Abstract | PFP 算法和 SLIM 算法都是基于 Feistel 结构而设计的轻量级分组密码算法, 在软件及硬件上都具有良好的性能, 特别适用于资源受限的环境, 目前没有对两个算法进行积分分析的相关研究. 本文通过分析 PFP 算法和 SLIM 算法的结构特点, 结合比特可分性的自动化搜索方法, 构建了混合整数线性规划 (MILP) 模型, 通过使用 Gurobi 优化器求解该模型判断是否存在 r 轮积分区分器, 选用搜索得到的积分区分器对算法进行密钥恢复攻击. 首次得到 PFP 算法的 11 轮积分区分器, 选用搜索得到的 10 轮积分区分器向后扩展 2 轮进行 12 轮密钥恢复攻击, 数据复杂度为 262.39 个选择明文, 时间复杂度为 263.12 次 12 轮加密, 存储复杂度为 240; 首次得到 SLIM 算法的 10 轮积分区分器, 选择 9 轮积分区分器进行 12 轮密钥恢复攻击, 数据复杂度为 231.81 个选择明文, 时间复杂度为 262.42 次 12 轮加密, 存储复杂度为 240. |
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AbstractList | PFP 算法和 SLIM 算法都是基于 Feistel 结构而设计的轻量级分组密码算法, 在软件及硬件上都具有良好的性能, 特别适用于资源受限的环境, 目前没有对两个算法进行积分分析的相关研究. 本文通过分析 PFP 算法和 SLIM 算法的结构特点, 结合比特可分性的自动化搜索方法, 构建了混合整数线性规划 (MILP) 模型, 通过使用 Gurobi 优化器求解该模型判断是否存在 r 轮积分区分器, 选用搜索得到的积分区分器对算法进行密钥恢复攻击. 首次得到 PFP 算法的 11 轮积分区分器, 选用搜索得到的 10 轮积分区分器向后扩展 2 轮进行 12 轮密钥恢复攻击, 数据复杂度为 262.39 个选择明文, 时间复杂度为 263.12 次 12 轮加密, 存储复杂度为 240; 首次得到 SLIM 算法的 10 轮积分区分器, 选择 9 轮积分区分器进行 12 轮密钥恢复攻击, 数据复杂度为 231.81 个选择明文, 时间复杂度为 262.42 次 12 轮加密, 存储复杂度为 240. |
Author | 袁征 魏锦鹏 Dao-Tong, LIU 姜天宇 Tian-Yu, JIANG Jin-Peng, WEI Zheng, YUAN 刘道瞳 |
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Snippet | PFP 算法和 SLIM 算法都是基于 Feistel 结构而设计的轻量级分组密码算法, 在软件及硬件上都具有良好的性能, 特别适用于资源受限的环境, 目前没有对两个算法进行积分分析的相关研究. 本文通过分析 PFP 算法和 SLIM 算法的结构特点, 结合比特可分性的自动化搜索方法, 构建了混合整数线性规划... |
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SubjectTerms | Algorithms Complexity Cryptography Data recovery Encryption Integer programming Lightweight Linear programming Mixed integer |
Title | 轻量级分组密码算法 PFP 和 SLIM 的积分分析 |
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