• DocumentCode
    632834
  • Title

    Weighted least-squares design of sharpened CIC filters

  • Author

    Molnar, Gabor ; Pecotic, Matija Glavinic ; Vucic, Mladen

  • Author_Institution
    Dept. of Electron. Syst. & Inf. Process., Univ. of Zagreb, Zagreb, Croatia
  • fYear
    2013
  • fDate
    20-24 May 2013
  • Firstpage
    91
  • Lastpage
    95
  • Abstract
    Efficient multiplierless decimation filter is the cascaded-integrator-comb (CIC) filter. However, in many applications its magnitude response does not meet the requirement for selectivity. One technique for improving the response is sharpening. This technique results in filters having very low passband droop and high folding-band attenuations. The sharpening was first proposed by Kaiser and Hamming. They presented the polynomial amplitude-change function that is obtained by imposing flatness at the points (0,0) and (1,1). In this paper, we present a method for the design of sharpened CIC filters which is based on weighted least-squares error criterion. The method is given in a closed form which provides the optimum polynomial coefficients analytically. The filters presented are suitable for application in narrowband and wideband software radio receivers.
  • Keywords
    band-pass filters; comb filters; least squares approximations; cascaded-integrator-comb filter; closed form; high folding-band attenuations; multiplierless decimation filter; narrowband receivers; optimum polynomial coefficients; polynomial amplitude-change function; sharpened CIC filters; very low passband droop; weighted least-squares error criterion; wideband software radio receivers; Attenuation; Finite impulse response filters; Narrowband; Passband; Polynomials; Wideband;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Information & Communication Technology Electronics & Microelectronics (MIPRO), 2013 36th International Convention on
  • Conference_Location
    Opatija
  • Print_ISBN
    978-953-233-076-2
  • Type

    conf

  • Filename
    6596231