2020
DOI: 10.1002/cta.2836
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A new discrete wavelet transform appropriate for hardware implementation

Abstract: Summary A new method for computation of discrete wavelet transform (DWT) is introduced. The impulse response of the FIR filter, as the main block in filter bank (FB) method, is realized such that orthonormal wavelet transform is achieved without using any multiplier as the most challenging part of the FIR filters. The occupied slices and LUTs in the FPGA realization of the proposed wavelet in comparison with those of Daubechies wavelet are decreased by %50 and %56, respectively.

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Cited by 2 publications
(2 citation statements)
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“…Wavelet analysis is widely used in noise reduction and image processing. 19 The original signal is decomposed into highfrequency and low-frequency components by wavelet, and noise reduction can be achieved by filtering out the highfrequency components. 20,21 Haar wavelet is the most typical and simplest wavelet, which uses rectangular waves with different widths to approximate the original signal.…”
Section: Haar Wdr Theorymentioning
confidence: 99%
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“…Wavelet analysis is widely used in noise reduction and image processing. 19 The original signal is decomposed into highfrequency and low-frequency components by wavelet, and noise reduction can be achieved by filtering out the highfrequency components. 20,21 Haar wavelet is the most typical and simplest wavelet, which uses rectangular waves with different widths to approximate the original signal.…”
Section: Haar Wdr Theorymentioning
confidence: 99%
“…They produce a set of functions through the expansion and shrinkage to decompose or reconstruct the signal at different scales. Wavelet analysis is widely used in noise reduction and image processing 19 . The original signal is decomposed into high‐frequency and low‐frequency components by wavelet, and noise reduction can be achieved by filtering out the high‐frequency components 20,21…”
Section: Haar Wdr Theorymentioning
confidence: 99%