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On recursive stopping of decimation of discrete-time bandlimited signals
Author(s) -
Rimantas Pupeikis
Publication year - 2011
Publication title -
lietuvos matematikos rinkinys
Language(s) - English
Resource type - Journals
eISSN - 2335-898X
pISSN - 0132-2818
DOI - 10.15388/lmr.2011.ti01
Subject(s) - decimation , bandlimiting , discrete time signal , mathematics , realization (probability) , algorithm , nyquist frequency , discrete time and continuous time , discrete frequency domain , discrete fourier transform (general) , nyquist rate , computer science , fourier transform , fourier analysis , statistics , mathematical analysis , digital signal processing , sampling (signal processing) , frequency domain , telecommunications , fractional fourier transform , analog signal , bandwidth (computing) , signal transfer function , detector , computer hardware
For each non-decimated as well as decimated realization discrete-time Fourier series coefficient values, located at Nyquist frequency are calculated, using original speedy recursive expressions based on reverse order processing of the given realizations. The criterion for stopping of multifold decimation of discrete-time bandlimited signals has been developed. The simulation results for the bandlimited signal with a triangularshaped spectrum are presented.  

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