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Patent

Low precision finite impulse response filter for digital interpolation

TLDR
In this article, a low precision Finite Impulse Response filter (FIR) is provided for filtering in a digital interpolation operation, which includes two steps, a sampling rate conversion operation for interspersing zeroes between samples in an input sequence and a filtering step of filtering out images that result from this operation.
Abstract
A low precision Finite Impulse Response filter (FIR) is provided for filtering in a digital interpolation operation. The interpolation operation includes two steps, a sampling rate conversion operation for interspersing zeroes between samples in an input sequence and a filtering step of filtering out images that result from this operation. The filtering operation utilizes a FIR filter that utilizes low precision filter coefficients that are selected to tune the frequency response such that the low end frequency response including the pass band, the transition band, and the portion of the stop band immediately after the transition band provides a response equivalent to that commensurate with substantially higher precision FIR filter coefficients, with the high frequency end of the stop band gradually increasing. A second, low pass filter section is provided for filtering out the image energy that exists at the output of the FIR filter in the high frequency end of the stop band to provide an overall filter response that is commensurate to that utilizing substantially higher precision FIR coefficients in the filter section. The FIR filter coefficients utilized are restricted to the set of [-1, 0, +1] such that a multiplierless FIR filter can be realized. The FIR filter coefficients are obtained by processing the infinite FIR filter coefficients through a software delta-sigma quantizer which quantizes the output to the desired low precision FIR filter coefficients.

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Citations
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References
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Book

Discrete-Time Signal Processing

TL;DR: In this paper, the authors provide a thorough treatment of the fundamental theorems and properties of discrete-time linear systems, filtering, sampling, and discrete time Fourier analysis.
Journal ArticleDOI

An economical class of digital filters for decimation and interpolation

TL;DR: A class of digital linear phase finite impulse response (FIR) filters for decimation and interpolation and use limited storage making them an economical alternative to conventional implementations for certain applications.
Journal ArticleDOI

Interpolation and decimation of digital signals—A tutorial review

TL;DR: This paper presents a tutorial overview of multirate digital signal processing as applied to systems for decimation and interpolation and discusses a theoretical model for such systems (based on the sampling theorem), and shows how various structures can be derived to provide efficient implementations of these systems.
Journal ArticleDOI

Analysis of quantization errors in the direct form for finite impulse response digital filters

TL;DR: In this article, an analysis of quantization effects in the direct form realization of finite impulse response (FIR) digital filters is presented, and statistical bounds on the error incurred in the frequency response of a filter due to coefficient quantization are developed and verified by extensive experimental data.
Patent

Sampling frequency converter

Masao Kasuga
TL;DR: In this paper, a sampling frequency converter for converting a first signal sampled at a first sampling frequency f1 into an interpolation device supplied with the first signal, for inserting L-1 zeros (L is an integer) for every sampling time, a filter circuit for attenuating a frequency component over a frequency f/2 (f is a frequency) within an output signal of said interpolation devices, where the filter circuit has a series circuit consisting of a finite impulse response digital filter and an infinite impulse respond digital filter, and a decimation device for extracting every M-