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The Design of Finite Impulse Response Digital Filters Using Linear Programming Techniques

L. R. Rabiner

Open publisher page 91 citations

Abstract

In this paper it is shown how standard linear programming techniques can be applied to designing finite impulse response digital filters. Attention is concentrated on designing filters having exactly linear phase, and arbitrary magnitude response. The design method is illustrated by examples of the design of frequency sampling filters with constraints on in-band ripple, optimal filters where the passband and stopband cutoff frequencies may be specified exactly, and filters with simultaneous constraints on the time response and frequency response.

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What this paper is about

In this paper it is shown how standard linear programming techniques can be applied to designing finite impulse response digital filters. Attention is concentrated on designing filters having exactly linear phase, and arbitrary magnitude response. The design method is illustrated by examples of the design of frequency sampling filters with constraints on in-band ripple, optimal filters where the passband and stopband cutoff frequencies may be specified exactly, and filters with simultaneous constraints on the time response and frequency response.

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OpenAlex reports 91 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

In this paper it is shown how standard linear programming techniques can be applied to designing finite impulse response digital filters. Attention is concentrated on designing filters having exactly linear phase, and arbitrary magnitude response. The design method is illustrated by examples of the design of frequency sampling filters with constraints on in-band ripple, optimal filters where the passband and stopband cutoff frequencies may be specified exactly, and filters with simultaneous constraints on the time response and frequency response.

Key concepts: Stopband, Linear phase, Finite impulse response, Linear filter, Frequency response, Digital filter, Passband, Infinite impulse response

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