Abstract
The wavelet transform provides a new method for signal/image analysis where high frequency components are studied with finer time resolution and low frequency components with coarser time resolution. It decomposes a scanned signal into localized contributions for multiscale analysis. This paper presents a systolic architecture which can compute the discrete wavelet transform (DWT) in an efficient manner. When the number of data points windowed in the input is N equals 2m, our DWT systolic architecture is composed of m layers of identical 1-dimensional arrays, which compute the high-pass and the low-pass filtered components simultaneously. Input data string can enter and be processed 'on-the-fly' continuously at the rate of one data point per clock period T. The computation time for a large number of successive DWT problems is NT per DWT.© (1992) COPYRIGHT SPIE--The International Society for Optical Engineering. Downloading of the abstract is permitted for personal use only.
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