DocumentCode
174516
Title
Implementation of PLL and FLL trackers for signals with high harmonic content and low sampling frequency
Author
Mathe, Laszlo ; Iov, Florin ; Sera, Dezso ; Torok, Leonardo ; Teodorescu, Remus
Author_Institution
Dept. of Energy Technol., Aalborg Univ., Aalborg, Denmark
fYear
2014
fDate
22-24 May 2014
Firstpage
633
Lastpage
638
Abstract
The accurate tracking of phase, frequency, and amplitude of different frequency components from a measured signal is an essential requirement for many digitally controlled equipment. The accurate and robust tracking of a frequency component from a complex signal was successfully applied for example in: grid connected inverters, sensorless motor control for rotor position estimation, grid voltage monitoring for ac-dc converters etc. Usually, the design of such trackers is done in continuous time domain. The discretization introduces errors which change the performance, especially when the input signal is rich in harmonics and the sampling frequency is close to the tracked frequency component. In this paper different discretization methods and implementation issues, such as Tustin, Backward-Forward Euler, are discussed and compared. A special case is analyzed, when the input signal is reach in harmonics and the sampling frequency is only 10 times larger than the tracked frequency component.
Keywords
frequency locked loops; phase locked loops; power system harmonics; signal sampling; time-domain analysis; FLL; PLL; Tustin; ac-dc converters; amplitude tracking; backward-forward Euler; digitally controlled equipment; frequency tracking; grid connected inverters; grid voltage monitoring; phase tracking; rotor position estimation; sensorless motor control; Frequency locked loops; Harmonic analysis; Phase locked loops; Time-frequency analysis; Transfer functions; Voltage-controlled oscillators;
fLanguage
English
Publisher
ieee
Conference_Titel
Optimization of Electrical and Electronic Equipment (OPTIM), 2014 International Conference on
Conference_Location
Bran
Type
conf
DOI
10.1109/OPTIM.2014.6851014
Filename
6851014
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