2022 10th International Conference on Intelligent Computing and Wireless Optical Communications (ICWOC) 2022
DOI: 10.1109/icwoc55996.2022.9809870
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An Improved Gardner Feedback Timing Synchronization Loop

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Cited by 3 publications
(2 citation statements)
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“…The resulting control signal ω n is obtained by passing through the loop filter to eliminate high-frequency noise and high-frequency components in ê(n) and its iteration method is shown in formula (4), where c 1 is a proportional constant, c 2 is a integration constant, ω n is the bandwidth of the step length control module, ξ is the damping coefficient, K d is the combined gain of the delay estimation module and the delay filter module, f s is the system working frequency, which is the reciprocal of the local sampling clock T s .…”
Section: Principlementioning
confidence: 99%
“…The resulting control signal ω n is obtained by passing through the loop filter to eliminate high-frequency noise and high-frequency components in ê(n) and its iteration method is shown in formula (4), where c 1 is a proportional constant, c 2 is a integration constant, ω n is the bandwidth of the step length control module, ξ is the damping coefficient, K d is the combined gain of the delay estimation module and the delay filter module, f s is the system working frequency, which is the reciprocal of the local sampling clock T s .…”
Section: Principlementioning
confidence: 99%
“…When adjacent symbols are the same, the symbol difference is always zero and the Gardner algorithm cannot capture the timing error, which makes the Gardner algorithm generate large timing jitter [22] and leads to a high level of self-noise in the system. Some improved algorithms were proposed to address this issue [23]. Correction algorithms [9] and preprocessing algorithms [24] were proposed to mitigate self-noise in the Gardner algorithm.…”
Section: Introductionmentioning
confidence: 99%