Abstract
A kth-order polynomial can be evaluated by means of k additions and no multiplications when done in a recursive fashion at equispaced arguments. The evaluation of an exponential of a kth-order polynomial can be accomplished by k multiplications and no additions or exponentiations. Combinations of rational functions and exponentials can therefore be realized very efficiently by combining these properties.
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More From: IEEE Transactions on Acoustics, Speech, and Signal Processing
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