一种基于格的量子安全公钥算法

Bastian Eich, Olaf Grote, A. Ahrens
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引用次数: 1

摘要

后量子密码学(PQC)最具挑战性的应用是可证明安全的密码密钥和量子安全算法的分发。公钥加密(PKE)、密钥建立机制(KEM)和数字签名算法(DSA)是在不安全或不可信的网络中使用普通加密通信所必需的加密机制。本文提出了一种可证明的量子弹性安全密钥协议机制,该机制基于最有前途的基于格的密码方案和带舍入的模块学习(MLWR)问题。本文的主要贡献是在经典计算机上构建了一个用于研究和测试目的的改进框架。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Quantum-Safe Public-Key-Algorithms Approach with Lattice-Based Scheme
The most challenging application of post-quantum cryptography (PQC) is the distribution of provably secure cryptographic keys and quantum-safe algorithms. Public-key Encryption (PKE), Key-establishment Mechanisms (KEM), and Digital Signature Algorithms (DSA) are necessary cryptographic mechanisms to use common encryption communication through insecure or untrusted networks. This paper proposes a provably quantum-resilient secure key agreement mechanism based on the most promising lattice-based cryptographic scheme and the Module Learning-with-Rounding (MLWR) problem. The main contribution of this paper is to construct a modified framework on classical computers for study and test-bed purposes.
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