Physical foundations of quantum informatics: from quantum mechanics through quantum computing to quantum cryptography

P. Kosobutskyy
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Abstract

A methodical analysis of the basic problem related to quantum calculations of parameters of physical systems was made. Emphasis is placed on the physical principles of the operation of a quantum computer, with an emphasis on the fact that simultaneous access to all quantum states is important in quantum computing, which allows the simultaneous change of the quantum state from all superpositions in the qubit system. Emphasis is placed on the fact that in quantum algorithms the Fourier transform and the Hadamard transform are the basic operations - as a simple discrete Fourier transform. The reader's attention is drawn to the fact that quantum computing is primarily implemented in quantum objects with the properties of elementary NOT gates and controlled CNOT, which can be implemented on a Mach-Zehnder interferometer using the phenomena of photon interference and rotation of its polarization vector. Despite the progress of conventional computers, the need for the development of quantum computing is due to the technological limitation due to the dimensional quantization of the electronic spectrum and the exponential increase in the time of calculations by classical algorithms when the volume of data increases. However, the widespread use of quantum computers is limited by a number of problems. This is, first of all, insufficient accuracy and high sensitivity to external influences that can destroy the quantum state. Therefore, to increase the accuracy of calculations on a quantum computer, the calculation algorithm must be repeated a certain number of times, and to avoid the destruction of the quantum states of the qubit, low temperatures are used.
量子信息学的物理基础:从量子力学到量子计算再到量子密码学
对物理系统参数量子计算的基本问题作了系统的分析。重点放在量子计算机操作的物理原理上,强调同时访问所有量子态在量子计算中很重要的事实,这允许量子比特系统中所有叠加态的量子态同时改变。重点是在量子算法中傅里叶变换和阿达玛变换是基本的操作-作为一个简单的离散傅里叶变换。读者的注意力被吸引到这样一个事实,即量子计算主要是在具有基本非门和受控CNOT性质的量子物体中实现的,这可以利用光子干涉和偏振矢量旋转的现象在马赫-曾德干涉仪上实现。尽管传统计算机取得了进步,但由于电子谱的量纲量子化以及随着数据量的增加,经典算法的计算时间呈指数增长而受到技术限制,因此需要发展量子计算。然而,量子计算机的广泛使用受到许多问题的限制。首先,这是精度不足和对可能破坏量子态的外部影响的高灵敏度。因此,为了提高量子计算机上的计算精度,计算算法必须重复一定次数,并且为了避免破坏量子比特的量子态,使用低温。
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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