In general, convolution sum of discrete elements is easier to tabulate relative to the integrals. Sampled functions may be defined in analytical form or explicitly given in the form of sequence of numbers. Otherwise, the parallel between continuous and sampled functions is evident. In this chapter, some of the typical discrete time forms and techniques are illustrated.

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Discrete Time Convolution

  • Robert Sobot

摘要

In general, convolution sum of discrete elements is easier to tabulate relative to the integrals. Sampled functions may be defined in analytical form or explicitly given in the form of sequence of numbers. Otherwise, the parallel between continuous and sampled functions is evident. In this chapter, some of the typical discrete time forms and techniques are illustrated.