Integral Equation Methods for Electromagnetic and Elastic Waves

By Weng Cho Chew, M. Tong, Bin Hu. Synthesis Lectures on Computational Electromagnetics, 2007

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Vector Potential Electromagnetics with Generalized Gauge for Inhomogeneous Media: Formulation (Invited Paper) (2014, methodology): “It is to be noted that (17) resembles the elastic wave equation in solids where both longitudinal and transverse waves can exist [40, 41].”
Chebyshev polynomials for solving two dimensional linear and nonlinear integral equations of the second kind (2012, background): “These equations appear in electromagnetic and electrodynamic, elasticity and dynamic contact, heat and mass transfer, fluid mechanic, acoustic, chemical and electrochemical process, molecular physics, population, medicine and in many other fields [6, 7, 8, 14, 18, 20].”
Waves, modes, communications, and optics: a tutorial (2019, methodology): “Dyadic Green’s function for the vector potential in the M-gauge Approaches to the mathematical Green’s function solutions for A for equations of the form of (263) or (166) can be repurposed from discussions of “dyadic” Green’s functions that can be derived directly for E and B in electromagnetism [4”