Applications of New Laplace Convolution Integrals Involving Bessel and Generalized Hypergeometric Functions

We compute several new convolution integrals using the Laplace convolution theorem and known inverse Laplace transforms available in the literature. We illustrate the applicability of these results through a wide variety of examples, including random walks, diffraction, and heat transfer problems. As a by-product, we obtain a novel integral representation of the modified Struve function of order zero.