• DocumentCode
    920289
  • Title

    Tables for Nonminimum-Phase Even-Degree Low-Pass Prototype Networks for the Design of Microwave Linear-Phase Filters

  • Author

    Cloete, J.H.

  • Volume
    27
  • Issue
    2
  • fYear
    1979
  • fDate
    2/1/1979 12:00:00 AM
  • Firstpage
    123
  • Lastpage
    128
  • Abstract
    The element values of a selection of even-degree nonminimum phase low-pass prototype networks with equiripple passband amplitude and constant group delay in the least squares sense over a large percentage of the passband are tabulated. All the prototypes have passband insertion loss ripple R=0.01 dB and cutoff frequency omegac = 1.0 rad/s at the 0.01-dB point. Five tables contain the element values of networks up to degree N=20. The tables are classified according to the number of transmission zeros at infinite frequency NZinfin and the passband frequency to which the group delay is constant in ttse least squares sense omegad. The following combinations of NZinfin and omegad are tabulated: NZinfin = 2 and omegad=0.9; NZinfin =4 and omegad =0.8; NZinfin = 6 and omegad=0.7; NZinfin =8 and omegad = 0.6; and NZinfin =10 and omegad= 0.5. The maximum phase and delay errors for each network are tabulated. Plots of the passband group delay and stopband insertion loss versus frequency, for each network, accompany the tables to facilitate selection of a prototype. The prototypes are suitable for the design of narrow-band generalized interdigital, generalized direct-coupled cavity waveguide, and generalized combline linear-phase filters A simple algorithm for the analysis of the prototypes is given.
  • Keywords
    Algorithm design and analysis; Cutoff frequency; Delay; Filtering theory; Insertion loss; Least squares methods; Microwave filters; Narrowband; Passband; Prototypes;
  • fLanguage
    English
  • Journal_Title
    Microwave Theory and Techniques, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-9480
  • Type

    jour

  • DOI
    10.1109/TMTT.1979.1129572
  • Filename
    1129572