Energy efficient and low complex wireless communication

M. J. Chaudhry, S. Narayanan, M. Renzo, F. Graziosi, Azhar Ul-Haq
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引用次数: 1

Abstract

Network coding designs over GF(q) spans an extensive range of research directions covering a wide range of applications. Galois field used for network coding should be a function of the total number of nodes in the networks. Thus, the larger the number of sources and relays the larger the Galois field, while keeping the same diversity order in relay-aided transmission. Furthermore, the modulation order and the Galois field are the same and this solution introduces a constraint on achievable rate and decoding complexity as network code and modulation cannot be chosen independently. In order to overcome this important limitation, in this paper we propose a splitting based approach where network coding and modulation are not necessarily the same. Our results show that if the modulation order is smaller than the Galois field; we are still able to achieve the same diversity order with lower decoding complexity.
高能效、低复杂度的无线通信
基于GF(q)的网络编码设计具有广泛的研究方向和广泛的应用。用于网络编码的伽罗瓦域应该是网络中节点总数的函数。因此,在中继辅助传输中,源和中继的数量越多,伽罗瓦场越大,同时保持相同的分集顺序。此外,调制顺序和伽罗瓦场是相同的,由于网络编码和调制不能独立选择,该解决方案引入了可实现速率和解码复杂度的约束。为了克服这一重要的限制,在本文中,我们提出了一种基于分裂的方法,其中网络编码和调制不一定相同。结果表明,当调制阶数小于伽罗瓦场时;我们仍然能够以较低的解码复杂度实现相同的分集顺序。
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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