Publication detail

TWO CHANNEL FILTER BANK OPTIMAL DESIGN

KUBÁSEK, R. AL KHADDOUR, M.

Original Title

TWO CHANNEL FILTER BANK OPTIMAL DESIGN

Type

conference paper

Language

English

Original Abstract

The paper deals with the optimization of the criterial function of a two-channel bank of digital filters with perfect reconstruction (PR) and with limiting conditions given by the required frequency processing of the input signal. The bank of digital filters has been derived from the basic low-pass filter with transfer function H0(z). This filter defined the initial impulse characteristic and, at the same time, determines the properties of the whole bank. The functionality and universality of the given approach of the optimum design are demonstrated on several typical examples. Genetic algorithms are used for the selection of correctly conditional initial optimization conditions. Two- and multi-channel banks of digital filters are used frequently, in particular in telecommunications in signal compression and its extraction from noise, in communication technology, in biomedicine, etc. These filter banks are often associated with the wavelet transform, which defines directly individual impulse characteristics of digital filters in the bank. Out approach is more general, with the optimization process being used to determine individual impulse characteristics of partial filters in the bank.

Keywords

two chanel bank design, genetic algorithm, optimal design

Authors

KUBÁSEK, R.; AL KHADDOUR, M.

RIV year

2009

Released

2. 9. 2009

Publisher

IMAPS

Location

Brno

ISBN

978-80-214-3933-7

Book

EDS '09 IMAPS CS International Conference Proceeding

Edition number

1

Pages from

85

Pages to

90

Pages count

5

BibTex

@inproceedings{BUT30137,
  author="Radek {Kubásek} and Mouin {Al Khaddour}",
  title="TWO CHANNEL FILTER BANK OPTIMAL DESIGN",
  booktitle="EDS '09 IMAPS CS International Conference Proceeding",
  year="2009",
  number="1",
  pages="85--90",
  publisher="IMAPS",
  address="Brno",
  isbn="978-80-214-3933-7"
}