1999
DOI: 10.1016/s0893-9659(99)00124-x
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A new approach to Cagniard's problem

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Cited by 4 publications
(4 citation statements)
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“…Formulas (13) and (35) for the primary field, formulas (32) and (33) for the secondary field in the first medium, as well as formula (39) for the secondary field in the second medium coincide with the relevant expressions derived in [9] by CHM.…”
Section: Discussionsupporting
confidence: 62%
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“…Formulas (13) and (35) for the primary field, formulas (32) and (33) for the secondary field in the first medium, as well as formula (39) for the secondary field in the second medium coincide with the relevant expressions derived in [9] by CHM.…”
Section: Discussionsupporting
confidence: 62%
“…Thus, for the function given by (15), which determines the secondary field in the first medium (see (13)), we arrive at the following expression:…”
Section: Transformation To Single Integralsmentioning
confidence: 99%
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“…Due to its intricate and sophisticated nature, the method devised by Cagniard [2] has been the subject of a number of researches that tried to explain it or modify it into simpler, more elegant, or more generally applicable procedures. Among such papers the explanatory works of Dix in 1954 and 1958 [24,25] and the more recent papers by Abramovici [26], Murrell and Ungar [27], and Ben-Hador and Buchen [28] may be cited. More popular among the later researchers of transient wave propagation problems than Cagniard's original approach is de Hoop's modification of Cagniard's method.…”
Section: Modifications Of Cagniard's Procedures and The Cagniard-de Hoop Methodsmentioning
confidence: 99%