2012
DOI: 10.1109/lcomm.2012.050412.120491
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Robust Clipping for OFDM Transmissions over Memoryless Impulsive Noise Channels

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Cited by 50 publications
(29 citation statements)
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“…Earlier research on impulsive noise has considered simple noise model, i.e., Bernoulli-Gaussian model, -mixture model [5], [14], [15]. Due to their simplicity of the models, it was mathematically feasible to compute a threshold, by which impulsive noise is blocked.…”
Section: Preassumptions For Adaptive Threshold Blankermentioning
confidence: 99%
“…Earlier research on impulsive noise has considered simple noise model, i.e., Bernoulli-Gaussian model, -mixture model [5], [14], [15]. Due to their simplicity of the models, it was mathematically feasible to compute a threshold, by which impulsive noise is blocked.…”
Section: Preassumptions For Adaptive Threshold Blankermentioning
confidence: 99%
“…To overcome the drawback of conventional decoder metric subjected to impulse noise, [14], [15] show the effectiveness of a limiter placed at the front-end receiver to suppress impulse noise in OFDM system. Moreover, despite lacking of the impulse statistics, the turbo decoder [14], [15], when accommodating the effect on the signal-to-noise ratio due to additional operation by a limiter, can significantly enhance the coding gain.…”
Section: Decoder Featured With Clipped-on Trellismentioning
confidence: 99%
“…Moreover, despite lacking of the impulse statistics, the turbo decoder [14], [15], when accommodating the effect on the signal-to-noise ratio due to additional operation by a limiter, can significantly enhance the coding gain. Instead of using a limiter, this work attempts to address the impulse noise by directly incorporating a clipping feature into the metric of turbo decoder.…”
Section: Decoder Featured With Clipped-on Trellismentioning
confidence: 99%
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“…For example, the high amplitude and the short duration of IN are considered as the main features for threshold based IN mitigation approaches. Memoryless nonlinear approaches such as clipping [2], blanking [3], and multiple-threshold blanking/clipping [4] are the most common methods in this category. In [5], a threshold optimization based on Neyman-Pearson criterion is proposed and an analytical equation for the quasi-optimal blanking and clipping thresholds is provided in [6].…”
Section: Introductionmentioning
confidence: 99%