2015
DOI: 10.1186/s13634-015-0202-5
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Out-of-band and adjacent-channel interference reduction by analog nonlinear filters

Abstract: In a perfect world, we would have 'brick wall' filters, no-distortion amplifiers and mixers, and well-coordinated spectrum operations. The real world, however, is prone to various types of unintentional and intentional interference of technogenic (man-made) origin that can disrupt critical communication systems. In this paper, we introduce a methodology for mitigating technogenic interference in communication channels by analog nonlinear filters, with an emphasis on the mitigation of out-of-band and adjacent-c… Show more

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Cited by 14 publications
(15 citation statements)
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“…Note that for a sufficiently large α this filter would exhibit nonlinear behavior only intermittently, in response to noise outliers, while otherwise acting as a 1st order linear lowpass filter. Further note that for µ = α/τ 0 equation (5) corresponds to the Canonical Differential Limiter described in [9], [10], [24], [32], and in the limit α → 0 it corresponds to the Median Tracking Filter described in Section VI-A.…”
Section: Analog Median Filtermentioning
confidence: 99%
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“…Note that for a sufficiently large α this filter would exhibit nonlinear behavior only intermittently, in response to noise outliers, while otherwise acting as a 1st order linear lowpass filter. Further note that for µ = α/τ 0 equation (5) corresponds to the Canonical Differential Limiter described in [9], [10], [24], [32], and in the limit α → 0 it corresponds to the Median Tracking Filter described in Section VI-A.…”
Section: Analog Median Filtermentioning
confidence: 99%
“…Further, the temporal and/or amplitude structure (and thus the distributions) of non-Gaussian signals are generally modifiable by linear filtering, and non-Gaussian interference can often be converted from sub-Gaussian into super-Gaussian, and vice versa, by linear filtering [9], [10], [32, e.g.]. Thus the ability of the proposed ∆Σ ADCs with analog nonlinear loop filters to mitigate impulsive (super-Gaussian) noise can translate into mitigation of non-Gaussian noise and interference in general, including sub-Gaussian noise.…”
Section: Performance Example 1) Simulation Parametersmentioning
confidence: 99%
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“…This classical approach has two main problems. First, the signal bandwidth decreases in the process of analog-to-digital conversion and an initially impulsive broadband noise will appear less impulsive making it challenging to remove outliers via digital filters [18]- [19].…”
Section: Introductionmentioning
confidence: 99%