Computational Methods for Electromagnetics
Computational Methods for Electromagnetics is an indispensable resource for making efficient and accurate formulations for electromagnetics applications and their numerical treatment. Employing a unified coherent approach that is unmatched in the field, the authors detail both integral and differential equations using the method of moments and finite-element procedures. In addition, readers will gain a thorough understanding of numerical solution procedures.
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INTEGRAL EQUATION METHODS
ALGORITHMS FOR THE SOLUTION
ALTERNATIVE SURFACE INTEGRAL
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accuracy Antennas Propagat approach approximation associated basis and testing Bayliss-Turkel boundary condition CFIE Chapter CN/LT coefficients component computational consider convergence convolution CT/LN current density delta testing functions denotes dielectric dielectric cylinder discretization domain EFIE EFIE formulation eigenfunction eigenvalues electric field employed error evaluated expressed FDTD Figure finite finite-element Fourier transform geometry Green's function Helmholtz equation IEEE IEEE Trans incident field integral equation integral equation formulations interior interpolation Lagrangian linear located LT/QN magnetic field matrix entries matrix equation mesh method method-of-moments MFIE nodes nonzero normal nullspace numerical solution obtained operator orthogonal perfectly conducting plane wave polarization polynomial Prob procedure produce pulse basis functions quadratic quadrature radiation boundary radius region representation resonant scattering cross section scattering problem summation surface integral surface integral equation tangential tangential component testing functions three-dimensional triangle triangular cells two-dimensional vector basis functions vector Helmholtz equation wavelength wavenumber zero