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首页> 外文期刊>IEEE Transactions on Communications >Fast adaptive equalization/diversity combining for time-varying dispersive channels
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Fast adaptive equalization/diversity combining for time-varying dispersive channels

机译:时变色散信道的快速自适应均衡/分集组合

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We examine adaptive equalization and diversity combining methods for fast Rayleigh-fading frequency selective channels. We assume a block adaptive receiver in which the receiver coefficients are obtained from feedforward channel estimation. For the feedforward channel estimation, we propose a novel reduced dimension channel estimation procedure, where the number of unknown parameters are reduced using a priori information of the transmit shaping filter's impulse response. Fewer unknown parameters require a shorter training sequence. We obtain least-squares, maximum-likelihood, and maximum a posteriori (MAP) estimators for the reduced dimension channel estimation problem. For symbol detection, we propose the use of a matched filtered diversity combining decision feedback equalizer (DFE) instead of a straightforward diversity combining DFE. The matched filter form has lower computational complexity and provides a well-conditioned matrix inversion. To cope with fast time-varying channels, we introduce a new DFE coefficient computation algorithm which is obtained by incorporating the channel variation during the decision delay into the minimum mean square error (MMSE) criterion. We refer to this as the non-Toeplitz DFE (NT-DFE). We also show the feasibility of a suboptimal receiver which has a lower complexity than a recursive least squares adaptation, with performance close to the optimal NT-DFE.
机译:我们研究了用于快速瑞利衰落频率选择信道的自适应均衡和分集组合方法。我们假设一个块自适应接收机,其中接收机系数是从前馈信道估计中获得的。对于前馈信道估计,我们提出了一种新颖的降维信道估计程序,其中使用发射整形滤波器的冲激响应的先验信息来减少未知参数的数量。较少的未知参数需要较短的训练序列。我们获得了最小二乘,最大似然和最大后验(MAP)估计量,用于降维信道估计问题。对于符号检测,我们建议使用匹配的滤波分集组合决策反馈均衡器(DFE),而不是直接的分集组合DFE。匹配的滤波器形式具有较低的计算复杂度,并提供了条件良好的矩阵求逆。为了应对快速时变信道,我们引入了一种新的DFE系数计算算法,该算法通过将决策延迟期间的信道变化纳入最小均方误差(MMSE)准则中而获得。我们将此称为非Toeplitz DFE(NT-DFE)。我们还展示了次优接收机的可行性,该次优接收机的复杂度低于递归最小二乘自适应,其性能接近于最佳NT-DFE。

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