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New Public Key Cryptosystems from Combinatorial Group Theory

机译:组合群论的新公钥密码体制

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摘要

External direct product of some low layer groups such as braid groups and general Artin groups, with a kind of special group action on it, provides a secure cryptographic computation platform, which can keep secure in the quantum computing epoch. Three hard problems on this new platform, Subgroup Root Problem, Multi-variant Subgroup Root Problem and Subgroup Action Problem are presented and well analyzed, which all have no relations with conjugacy. New secure public key encryption system and key agreement protocol are designed based on these hard problems. The new cryptosystems can be implemented in a general group environment other than in braid or Artin groups.
机译:一些低层组(例如辫子组和一般Artin组)的外部直接乘积对它具有一种特殊的组动作,提供了一个安全的密码计算平台,该平台可以在量子计算时代保持安全。提出并很好地分析了这个新平台上的三个难题:子群根问题,多变量子群根问题和子群动作问题,它们与共轭无关。基于这些难题,设计了新的安全公钥加密系统和密钥协商协议。新的密码系统可以在辫子组或Artin组之外的一般组环境中实现。

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