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A Tighter Upper Bound for the BER of Convolutional Codes Over Exponentially Correlated Nakagami-m Fading

机译:在呈指数相关的Nakagami-M褪色的卷积码的更紧长的上限

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In this paper, a tighter upper bound for the bit error rate (BER) of convolutional codes operating under exponentially correlated Nakagami-m fading is proposed. Our analysis relies on the derivation of new lower bounds per each eigenvalue since the BER expression is written in terms of the pairwise error probability, which by its turn depends on the eigenvalues of the channel covariance matrix. In comparison to previous results published elsewhere in the literature, the proposed bounds are shown to be tighter, specially for high signal-to-noise ratio regions, being therefore of great importance and usefulness for the forthcoming researches in the field. Moreover, this result can be generalized to all linear block codes as well as other fading models as the proposed eigenvalues' upperbounds are the main key of this work.
机译:在本文中,提出了在指数相关的Nakagami-M衰落下操作的卷积码的误码率(BER)的更严格的上限。我们的分析依赖于每个特征值的新下界的推导,因为BER表达式以成对误差概率写入,其转向依赖于信道协方差矩阵的特征值。与文献中其他地方出版的先前结果相比,所提出的界限被证明是更紧密的,特别是对于高信噪比区域,因此对于现场的即将到来的研究,这是重要的重要性和有用性。此外,该结果可以广泛地推广到所有线性块代码以及其他衰落模型,因为所提到的特征值的上行是这项工作的主要关键。

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