社会物联网中的多部密集编码

Yao Zhang
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引用次数: 0

摘要

当今世界是相互联系的。我们生活在当代,无疑会感受到信息交互在各个方面的重要性。这种信息交互需要进行或中介。量子通信是近十年来发展起来的一种新型信息交互方式。它既具有传统无线电通信的低成本,又具有光通信系统中继距离长的特点。与这些特点相比,最重要的是它具有超高的保密性。这是信息时代最关键的一点。密集编码是量子信息的重要应用。它反映了量子比特与经典比特在传输上的差异,为今后提高远程通信的有效性提供了可靠的理论依据。讨论了原密集编码的两种扩展。它们分别适用于高维和多维情况。我们给出了这两个附件的规律。在高维系统中,我们使用贝尔态作为任意量子态的目标态,实现了纠缠态与贝尔态的一一对应。在多部空间中,我们可以发现变换结果可以形成一个维度空间,并且得到的量子态是一对一的,对应于经典的位态。在多方系统中,通过限制部分发送方对数据的处理,可以更高效、准确地获取传输信息。同时,这种限制不会减少最初传输的信息量。因此,这种有限的转换可以在不破坏量子态的情况下提高量子计算能力。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Multipartite Dense Coding in Social Internet of Things
The world today is interconnected. As we live in the contemporary era, we will undoubtedly feel the importance of information interaction in all aspects. This kind of information interaction needs to be carried out or mediated. Quantum communication is a new way of information interaction that has been pushed to the forefront in the past decade. It not only has the low cost of traditional radio communication but also has the characteristics of long relay distance of optical communication system. Compared with these characteristics, the most important thing is that it has super high confidentiality. This is the most critical point in the information age. Dense coding is an important application of quantum information. It reflects the difference between quantum bits and classical bits in transmission, providing a reliable theoretical basis for improving the effectiveness of remote communication in the future. We discuss two kinds of extensions of the original dense coding. They respectively work for high-dimension and multipartite situations. We give the laws of the two attachments. In the high-dimensional system, we use the Bell state as the target state of any quantum state and realize the one-to-one correspondence between the entangled state and the Bell state. In multipartite space, we can find that the transformation results can form a dimensional space, and the quantum states obtained are one-to-one, corresponding to the classical bit states. In the multipartite system, we can get the transmitted information more efficiently and accurately by limiting data processing by partial senders. At the same time, this restriction will not reduce the amount of information transmitted initially. Therefore, this limited transformation can improve quantum computing power without damaging quantum states.
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