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Expectation Propagation and Transparent Propagation in Iterative Signal Estimation in the Presence of Impulsive Noise

机译:脉冲噪声存在下迭代信号估计中的期望传播和透明传播

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Expectation Propagation (EP) and Transparent Propagation (TP) are employed in iterative estimation of correlated Gaussian samples in the presence of bursty impulsive noise, modeled as Markov Middleton class $A$. The proposed estimation strategy is based on a message-passing approach in which a Kalman Smoother and a Bahl-Cocke-Jelinek-Raviv (BCJR) algorithm work in parallel. Due to the correlation between signal samples and correlation of channel states, the corresponding factor graph includes cycles. Therefore, the message passing approach should be implemented iteratively. Furthermore, the presence of Gaussian observations, continuous random variables, and impulsive noise states, discrete random variables, produces Gaussian mixtures. We utilize the variational inference techniques such as EP and TP to approximate the Gaussian mixtures and to avoid exponentially increasing complexity of messages. The performance of EP and TP based estimators are evaluated by using computer simulations. The results show a considerable improvement in performance brought about by the estimation strategy.
机译:在存在突发脉冲噪声的情况下,期望传播(EP)和透明传播(TP)用于相关高斯样本的迭代估计,建模为马尔可夫·米德尔顿(Markov Middleton)类$ A $。所提出的估计策略基于消息传递方法,在该方法中,卡尔曼平滑器和Bahl-Cocke-Jelinek-Raviv(BCJR)算法并行工作。由于信号样本之间的相关性和信道状态的相关性,相应的因子图包括周期。因此,消息传递方法应迭代实现。此外,高斯观测值,连续随机变量和脉冲噪声状态(离散随机变量)的存在会产生高斯混合。我们利用变数推理技术(例如EP和TP)来近似高斯混合,并避免消息的复杂性呈指数增长。通过使用计算机仿真来评估基于EP和TP的估计器的性能。结果表明,估计策略可显着提高性能。

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