Title of article
Diffraction by a wedge at skew incidence: integral representations of Cauchy–Carleman for the electromagnetic fields
Author/Authors
Durand William، نويسنده ,
Issue Information
دوهفته نامه با شماره پیاپی سال 2003
Pages
12
From page
95
To page
106
Abstract
An electromagnetic diffraction problem in a wedge shaped region is reduced to a system of coupled
functional difference equations by means of Sommerfeld integrals and Malyuzhinets theorem. By
introducing an integral operator it is shown that the solutions of this system of functional equations
can be defined in terms of integral representations whose kernels are solutions of a singular integral
equation of Cauchy–Carleman type for which an explicit solution is given.
2003 Elsevier Science (USA). All rights reserved.
Keywords
Difference-functional equations , Cauchy–Carleman equation , Neumann–Dirichlet conditions , Hilbert transform
Journal title
Journal of Mathematical Analysis and Applications
Serial Year
2003
Journal title
Journal of Mathematical Analysis and Applications
Record number
930593
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