High-fidelity low-pass finite-impulse-response filters
The paper describes a method of designing a low-pass finite-impulse response (moving-average) filter having a flat passband and an arbitrarily contoured stopband. The method effectively separates the design of the passband and the stopband, with independent control over the properties of each. The f...
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Veröffentlicht in: | Journal of guidance, control, and dynamics control, and dynamics, 1989-05, Vol.12 (3), p.412-420 |
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container_title | Journal of guidance, control, and dynamics |
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creator | WILKINSON, ROBERT H. |
description | The paper describes a method of designing a low-pass finite-impulse response (moving-average) filter having a flat passband and an arbitrarily contoured stopband. The method effectively separates the design of the passband and the stopband, with independent control over the properties of each. The filter causes a controllably small amount of distortion when applied to a smooth input and is especially useful in connection with data rate conversion in those cases when the object is to process with precision a low-frequency signal. The method permits direct placement of stopband zeros, convenient for locating 'don't care' bands in first stage data-rate- reduction filters, or suppressing large discrete sources of interference. The theory depends on the expansion of the filter weighting sequence (impulse response) as a power series of central-difference operators. (Author) |
doi_str_mv | 10.2514/3.20423 |
format | Article |
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The method effectively separates the design of the passband and the stopband, with independent control over the properties of each. The filter causes a controllably small amount of distortion when applied to a smooth input and is especially useful in connection with data rate conversion in those cases when the object is to process with precision a low-frequency signal. The method permits direct placement of stopband zeros, convenient for locating 'don't care' bands in first stage data-rate- reduction filters, or suppressing large discrete sources of interference. The theory depends on the expansion of the filter weighting sequence (impulse response) as a power series of central-difference operators. 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The method effectively separates the design of the passband and the stopband, with independent control over the properties of each. The filter causes a controllably small amount of distortion when applied to a smooth input and is especially useful in connection with data rate conversion in those cases when the object is to process with precision a low-frequency signal. The method permits direct placement of stopband zeros, convenient for locating 'don't care' bands in first stage data-rate- reduction filters, or suppressing large discrete sources of interference. The theory depends on the expansion of the filter weighting sequence (impulse response) as a power series of central-difference operators. 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language | eng |
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subjects | Accuracy Bandwidths Design Laboratories Low pass filters Noise Signal processing |
title | High-fidelity low-pass finite-impulse-response filters |
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