基于噪声的逻辑与量子霸权

L. Kish
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引用次数: 0

摘要

量子霸权是一个术语,用来表示量子计算机可以以指数级的速度比经典物理图灵机(即数字计算机)更快地解决一些困难的计算问题。基于噪声的逻辑(NBL)是一种利用数字计算机和物理真随机数发生器(TRNG)的确定性计算方案。最近,已经确定了几个计算问题,其中NBL也确定地提供了与数字计算机相比的指数级加速。以电话簿搜索为例,在适当的条件下,NBL甚至可以比格罗弗的量子算法快得多,而格罗弗的量子算法与数字计算机相比只能提供多项式的加速。最新成果是Deutsch-Jozsa问题在NBL中的实现。Deutsch-Jozsa量子算法是历史上第一个能够提供量子霸权的算法。NBL提供相同的加速职业。关于真正的随机性在加速过程中所扮演的角色,出现了一些开放的哲学问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Noise-based Logic versus Quantum Supremacy
Quantum Supremacy is an expression coined to indicate that there are some hard computational problems that quantum computers can solve exponentially faster than a classical-physical Turing machine (that is, a digital computer). Noise-based Logic (NBL) is a deterministic computation scheme that utilizes a digital computer and a physical true random number generator (TRNG). Recently, several computational problems have been identified where NBL also deterministically offered an exponential speedup compared to a digital computer. In the case of phonebook search, at proper conditions, NBL can even be exponentially faster than Grover's quantum algorithm that offers only a polynomial speedup compared to a digital computer. The newest result is the implementation of the Deutsch-Jozsa problem in NBL. The Deutsch-Jozsa quantum algorithm was historically the first one that was able to offer quantum supremacy. NBL offers the same speedup class. Open philosophical questions emerge about the role of true randomness in the speedup.
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