Abstract
The Cagniard-DeHoop (CdH) technique is a sophisticated mathematical tool for solving initial value problems in wave field physics that can be viewed as an ingenious simplification of the intricate joint transform procedure due to Cagniard [1, 2]. The technique has been initially developed for solving seismic pulse problems [3 4], but thanks to its versatility, it has become popular in various research fields including acoustics [5], electromagnetics [6, 7, 8] and elastodynamics [9]. More recently, the CdH technique has been successfully applied to tackle several fundamental problems in antenna theory [10, 11] or electromagnetic (EM) compatibility [12, 13], for instance.
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