McConalogue (1980) describes an extension t o the Clérour-McConalogue cubic splining algorithm which permits the convolution of distributions whose densities exhibit a singularity at the origin. Reasons for generalising the original algorithm are discussed and a brief survey of other methods for numerical convolution is given. An example illustrates an application of the extended algorithm.
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Laurence A. Baxter (1981) studied this question.
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