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State diagram of the Markov-Gaussian noise.

State diagram of the Markov-Gaussian noise.

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Featured Application The communications scenario analyzed in this paper is typical of environments affected by strong electromagnetic interference (EMI), such as, e.g., power line communications or power substations. The transmission of random correlated samples with continuous values, which we analyze, can be seen both as a rough model for multica...

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... Although similar EM-based methods have been adapted for IN channels, most studies focus on memoryless IN, where noise samples are independent, and the state transition probability is considered trivial [19]- [21]. In [22] and [23], an approximate messagepassing algorithm was proposed to estimate the correlated transmitted symbols and the bursty IN in parallel through a loopy factor graph. Recently, [24] introduced an EMbased estimator tailored for bursty IN channels with uncorrelated transmitted symbols. ...
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... Later, with the emergence of machine learning algorithms like expectation propagation (EP), new attempts to mitigate multipath phenomena in both time and frequency domains have been pursued [9,10]. However, EP has its drawbacks, such as numerical instabilities when performing distribution divisions [11]. As a result, our focus shifts toward the fundamental aspects of wireless communications. ...
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... Such a finite-state model exhibits a non-trivial state transition matrix governed by impulsive noise parameters. The performance of messagepassing algorithms such as BCJR have been investigated for optimal detection over the Markov-Middleton channel, showing significant improvement over detection based on the AWGN assumption [27], [28]. Note that in these cases full prior knowledge of the IN parameters is required for obtaining the optimal detector. ...
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