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Research Article Open access CC BY 4.0

Modeling the Diffraction of Electromagnetic Waves over Underwater Objects; the Wiener-Hopf Integral Equation

Yajni Warnapala, Cole Foster

Journal of Advances in Mathematics and Computer Science · pp. 135–144 · Published 9 Jul 2020

10.9734/jamcs/2020/v35i430276

Abstract

This research, inspired by the loss of Malaysian Airline Flight 370, investigates the feasibility of obtaining good convergence results for a model of the interaction of electromagnetic waves over the surface of the Spherical Biconcave Disc. The Galerkin Method is used to numerically solve the Dirichlet and Neumann exterior boundary value problems for the Wiener-Hopf Integral Equation over the half-plane of the Spherical Biconcave Disc. This modeling accounts for the attenuation losses of the propagating electromagnetic wave as a result of absorption and scattering in lossy media with comparison to lossless propagation. The numerical results of this research nds good convergence for this model as well as limitations in the transmission of electromagnetic waves underwater.

Wiener-Hopf galerkin neumann dirichlet attenuation lossless lossy plane-wave propagation.

Cited by 1

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