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Coordinated cancellation and correction of non-stationary noise in OFDM

Subject Area Electronic Semiconductors, Components and Circuits, Integrated Systems, Sensor Technology, Theoretical Electrical Engineering
Term from 2012 to 2024
Project identifier Deutsche Forschungsgemeinschaft (DFG) - Project number 218874748
 
Final Report Year 2022

Final Report Abstract

The first two phases of the project started from actual measurements of impulse noise with an antenna array of 4 antennas in the wireless LAN range. This was modeled by Middleton Class-A. Non-linear detection was improved and compared to standard clipping and blanking approaches. Mitigation of impulse noise using multi-antenna dependencies, diversity reception, space-time coding, amplify-and-forward relaying, and as a special case, aeronautical distance-measuring signals were studied. These first steps were kind of almost solely communications-based, especially also studying OFDM systems. Applications of coding were still limited. The third phase now simplified the transmission system to 2-PSK, but concentrated on the combination of impulse-noise estimation intertwined with LDPC decoding. Here, we still used the Middleton Class-A model with two Markov states, which was already found to be sufficient in the earlier phases of the project. A Viterbi decoder was used to estimate the state to be impulsive or impulse-free, which determines the standard deviation of the disturbance. This standard deviation is included into the intrinsic information of the LDPC decoding, which itself provides a data estimate (mean) to again be used inside the Viterbi algorithm. This establishes an atypical Turbo-like procedure, where two different parameters are exchanged. We found that additional interleaving is essential to make sure that identical or similar variable node degrees are not hit by an impulse burst. We compared results to simplified threshold decisions or weighted sum-based ones, which, as expected, proved the superior performance of the trellis-based iterative state estimation. An also intended direct integration of the state estimation into the LDPC Tanner graph proved to not be possible, since this would have to be based on a hard decision at a previous state, which was found to not be sufficiently reliable.

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