Title :
Polynomials for narrowband signal processing
Author_Institution :
HMC Div., Bharat Electron. Ltd., Bangalore, India
fDate :
6/1/2002 12:00:00 AM
Abstract :
A novel window function series in the form of two-term polynomials suitable for narrow mainlobe width applications is described. The mainlobe width of the polynomial series can assume values between ±1/T to ±1.5/T, where T is the window duration and the asymptotic decay can be either 6dB/octave or 12dB/octave depending on the criterion imposed. The polynomial series has the narrowest mainlobe width of all the windows reported so far, with 12 dB/octave decay of sidelobes. It is shown that, theoretically, the series achieves the mainlobe width of a rectangular window while maintaining the higher decay of sidelobes.
Keywords :
interference suppression; polynomials; series (mathematics); signal processing; Gaussian noise; asymptotic decay; interference; multitones; narrow mainlobe width applications; narrowband signal processing; near-by tones; polynomial series; rectangular window; two-term polynomial window-function series; two-term polynomials; window duration;
Journal_Title :
Vision, Image and Signal Processing, IEE Proceedings -
DOI :
10.1049/ip-vis:20020384