Post-Quantum Cryptographic Schemes Based on Codes

M. Baldi
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引用次数: 3

Abstract

Not all mathematical problems that today are considered hard will remain hard after the advent of quantum computers. In fact, there are some quantum algorithms able to accelerate the solution of some problems that are hard to solve with classical non-quantum computers. Among these, Grover’s algorithm [1] is able to provide a quadratic speedup in the search of an item in a non-ordered list, whereas Shor’s [2] algorithm is even more groundbreaking, since it allows to find the prime factors of an integer in polynomial time.
基于码的后量子密码方案
并不是所有今天被认为很难的数学问题在量子计算机出现后仍然很难。事实上,有一些量子算法能够加速解决一些经典非量子计算机难以解决的问题。其中,Grover的算法[1]能够在无序列表中搜索项时提供二次加速,而Shor的[2]算法更具开创性,因为它允许在多项式时间内找到整数的素数因子。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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