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A Subset-Based Coherent FFH System

机译:基于子集的相干FFH系统

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摘要

Fast frequency hopping (FFH) is a powerful antijamming method. Nevertheless, channel estimation in FFH is a difficult issue and even once was deemed impractical. FFH over fading channels usually adopts noncoherent schemes that suffer from combination loss and low spectral efficiency. To address these issues, in this letter, we propose a subset-based coherent FFH (S-CFFH) scheme. The proposed scheme partitions the hopping frequency set into a number of subsets. By controlling the size of hopping frequency subset, we ensure that each hopped frequency recurs within the channel coherence time, which thus enables efficient channel estimation and coherent schemes. We analyze the bit error ratio (BER) of S-CFFH/quaternary phase-shift keying in the presence of partial band noise jamming, highly frequency-selective Rayleigh fading, and channel estimation errors. We further study how to optimize the S-CFFH parameters. Closed-form expressions are provided for the BER and optimum pilot parameter. Simulation results are presented to corroborate our theoretical analysis. It is shown that S-CFFH significantly outperforms conventional noncoherent FFH in both BER and spectral efficiency.
机译:快速跳频(FFH)是一种强大的抗干扰方法。然而,FFH中的信道估计是一个困难的问题,甚至曾经被认为是不切实际的。衰落信道上的FFH通常采用非相干方案,该方案具有组合损耗和低频谱效率的缺点。为了解决这些问题,在这封信中,我们提出了一个基于子集的相干FFH(S-CFFH)方案。所提出的方案将跳频频率划分为多个子集。通过控制跳频子集的大小,我们确保每个跳频在信道相干时间内重现,从而实现有效的信道估计和相干方案。我们在存在部分频带噪声干扰,高频率选择性瑞利衰落和信道估计误差的情况下,分析了S-CFFH /四相相移键控的误码率(BER)。我们将进一步研究如何优化S-CFFH参数。为BER和最佳导频参数提供了封闭形式的表达式。仿真结果表明了我们的理论分析。结果表明,S-CFFH的BER和频谱效率均明显优于传统的非相干FFH。

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