PRE-CORRECTION OF PHASE-FREQUENCY CHARACTERISTICS OF DIGITAL FILTERS

The article is devoted to the synthesis of a digital filter computer model with zero phase-frequency characteristic. A predetermined structural implementation of the digital filter with zero phase-frequency response is based on double filtering of the signal in the forward and reverse directions, as well as on filters with a finite impulse response. This article discusses the implementation of a filter with zero phase-frequency response based on filters with infinite impulse response. The implementation of pre-correction of the phase-frequency response of the filter is achieved due to the use of the two-channel structural diagram with the input signal spectrum transfer. The complexity of using filters with an infinite impulse response is associated with its nonlinearity, which requires pre-correction in order to linearize the phase-frequency response. The article discusses both a mathematical model of signal passage through a block diagram and a computer model in the Matlab-Simulink environment in static and dynamic modes.

Publication Details

Journal
Infokommunikacionnye tehnologii
Published
2024-11-27
DOI
https://doi.org/10.18469/ikt.2024.22.1.07
Primary Topic
Advanced Signal Processing Techniques
Type
article
Field-Weighted Citation Impact
0.00
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article

PRE-CORRECTION OF PHASE-FREQUENCY CHARACTERISTICS OF DIGITAL FILTERS

Infokommunikacionnye tehnologii
Advanced Signal Processing Techniques
article

PRE-CORRECTION OF PHASE-FREQUENCY CHARACTERISTICS OF DIGITAL FILTERS

article en

Abstract

The article is devoted to the synthesis of a digital filter computer model with zero phase-frequency characteristic. A predetermined structural implementation of the digital filter with zero phase-frequency response is based on double filtering of the signal in the forward and reverse directions, as well as on filters with a finite impulse response. This article discusses the implementation of a filter with zero phase-frequency response based on filters with infinite impulse response. The implementation of pre-correction of the phase-frequency response of the filter is achieved due to the use of the two-channel structural diagram with the input signal spectrum transfer. The complexity of using filters with an infinite impulse response is associated with its nonlinearity, which requires pre-correction in order to linearize the phase-frequency response. The article discusses both a mathematical model of signal passage through a block diagram and a computer model in the Matlab-Simulink environment in static and dynamic modes.

Infokommunikacionnye tehnologii
Openalex Percentile: Top 80%
Advanced Signal Processing Techniques
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