Continuous Time Convolution

Convolution is defined as the integral of the product of two continuous functions that produce a third function of the same variable, e.g., f(t). In this chapter, various combinations of the integrals that include special functions (distributions) are solved in details. The “integral” implies that functions being convoluted are continuous (including quasi–continuous special functions), that is to say, non–sampled. In addition, typical problems related to energy and power of continuous functions are solved.