<?xml version="1.0" encoding="UTF-8"?>
<record>
  <title>Digital Bandpass IIR Filers with High Selectivity</title>
  <journal>Electronic Devices</journal>
  <author>Peter Apostolov</author>
  <volume>12</volume>
  <issue>2</issue>
  <year>2023</year>
  <doi>https://doi.org/10.6025/ed/2023/12/2/45-53</doi>
  <url>https://www.dline.info/ed/fulltext/v12n2/edv12n2_3.pdf</url>
  <abstract>This paper proposes an optimal third-degree polynomial, which approximates Kroneckerâ€™s delta function with high precision. The polynomial is obtained by a new approximation method, called â€œmethod with compressed cosinesâ€. The method is based on Chebyshevâ€™s optimality norm. The polynomial is used for narrow bandpass IIR filter design. The filterâ€™s selectivity depends on the parameter Q without increasing the polynomialâ€™s order. With the proposed method an IIR filter with 5(6) multipliers, a very narrow passband and a high stopband attenuation can be designed. </abstract>
</record>
