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On the Channel Capacity of an Order Statistics-Based Single-User Reception in a Multiple Access System
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The subject of this book is theory of quantum system presented from information science perspective. The central role is played by the concept of quantum channel and its entropic and information characteristics. Quantum information theory gives a key to understanding elusive phenomena of quantum world and provides a background for development of experimental techniques that enable measuring and manipulation of individual quantum systems. This is important for the new efficient applications such as quantum computing, communication and cryptography. Research in the field of quantum informatics, including quantum information theory, is in progress in leading scientific centers throughout the world. This suggests a need for a text that not only introduces the basic concepts of quantum information theory, but also presents in detail some of its recent achievements. The book gives an accessible, albeit mathematically rigorous and self-contained introduction to the subject, starting from primary structures and leading to fundamental results and to exiting open problems.
Издание представляет собой сборник трудов XIII международного симпозиума по избыточности в информационных и управляющих системах.
Издание представляет собой сборник трудов 5ой международной конференции по множественному доступу, прошедшей в Мануте (Ирландия) с 19 по 20 ноября 2012 года.
This paper addresses the problem of constructing a multiple access sys- tem for a disjunctive vector channel, similar to multiuser channel without intensity information, as described in Chang S.C., Wolf J.K. On the T-User M-Frequency Noiseless Multiple-Access Channels with and without Intensity Information // IEEE Trans. Inform. Theory. 1981. V. 27. No 1. P. 41-48.. To solve this problem a signal-code construction based on the q-ary codes is proposed. It is shown that the proposed signal-code con- struction allows to obtain the asymptotic value of the total relative rate arbitrarily close to ln 2.