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本文给出一种效率高且结构简单的算法
用以计算所有四种类型的N=2
M
点离散W变换(DWT)。其中对第Ⅰ种离散W变换(DWT-Ⅰ
亦称离散Hartley变换
DHT)所需的计算量为:乘法(N/2)(log
2
N-3)+2次;加法(N/2)(3log
2
-5)+6次。这比已发表的其他计算DWT-Ⅰ(DHT)算法的效率均高。
An effiient and well-structured algorithm is presented for the computation of all four types of the radix -2 discrete W transform (DWT). The computational requirements for the type I of the dis-crete W transform (DWT-I
also called the discrete Hartley transform
DHT)are N/2(log
N-3)+2 multiplications and N/2(3 log2N-5)+6 additions. That is more efficient than other any existing algorithm for the DWT-I or DHT.
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