Additive non-Gaussian noise channel estimation by using minimum error entropy criterion

Ahmad Reza Heravi, G. Hodtani
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引用次数: 2

Abstract

Channel estimation is an important component of wireless communications. This paper deals with the comparison between Mean Square Error (MSE) based neural networks and Minimum Error Entropy (MEE) based neural networks in additive non-Gaussian noise channel estimation. This essay analyzes MEE and MSE algorithms in several channel models utilizing neural networks. The aim of this study is first to compare the performance of an MSE-based conjugate gradient backpropagation (BP) algorithm with MEE-based BP method. The trained neural networks can be applied as an equalizer in the receiver. Moreover, to make a complete comparison between methods, we compare them in both low and high SNR regimes. The numerical results illustrate that MEE-based back propagation algorithm is more capable than the MSE-based algorithm for channel estimation. In fact, with additive non-Gaussian noise the performance of the MSE can be approximately as same as the MEE results in high SNR regime, but the MEE outperforms MSE-based method obviously in low SNR regime with non-Gaussian noise.
基于最小误差熵准则的加性非高斯噪声信道估计
信道估计是无线通信的一个重要组成部分。本文研究了基于均方误差(MSE)的神经网络和基于最小误差熵(MEE)的神经网络在加性非高斯噪声信道估计中的比较。本文利用神经网络分析了几种信道模型中的MEE和MSE算法。本研究的目的是首先比较基于mse的共轭梯度反向传播(BP)算法与基于mee的BP方法的性能。训练后的神经网络可以作为接收机的均衡器。此外,为了在方法之间进行完整的比较,我们将它们在低信噪比和高信噪比制度下进行比较。数值结果表明,基于最小方差的反向传播算法比基于最小方差的算法具有更好的信道估计能力。事实上,在加性非高斯噪声条件下,MSE在高信噪比条件下的性能与MEE近似相同,但在非高斯噪声条件下的低信噪比条件下,MEE的性能明显优于基于MSE的方法。
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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