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TDL for Parallel Processing

When multiplies and additions can be performed in parallel, the computational complexity of a tapped delay line is $ {\cal O}(1)$ multiplies and $ {\cal O}(\lg(K))$ additions, where $ K$ is the number of taps. This computational complexity is achieved by arranging the additions into a binary tree, as shown in Fig.2.21 for the case $ K=4$.


Figure 2.21: An example Tapped Delay Line (TDL), with additions organized into a binary tree for maximized parallel computation.
\includegraphics{eps/tdlbt}

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