## Abstract Let __D__ β β^__n__^ be a bounded domain with piecewiseβsmooth boundary, and __q__(__x__,__t__) a smooth function on __D__ Γ [0, __T__]. Consider the timeβlike Cauchy problem magnified image magnified image Given __g__, __h__ for which the equation has a solution, we show how to approxi
A time-dependent method for the numerical solution of wave equations in electromagnetic scattering problems
β Scribed by R.T. Ling
- Publisher
- Elsevier Science
- Year
- 1991
- Tongue
- English
- Weight
- 688 KB
- Volume
- 68
- Category
- Article
- ISSN
- 0010-4655
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β¦ Synopsis
A time-dependent method is presented for the numerical solution of the wave equation and its associated Helmholtz equation in electromagnetic scattering problems. l'his method provides an efficient iterative scheme for the solution of the matrix equation resulting from the application of finite-difference approximation to the time-harmonic steady-state Helmholtz equation. The method has been applied to problems of electromagnetic wave scatterings by infinitely long, metallic circular cylinders and by metallic spheres. Time history of solutions and their convergence to frequency-domain solutions are presented for the scatterings by circular cylinders.
π SIMILAR VOLUMES
A new numerical method is applied to the solution of electromagnetic wave diffraction problems on perfectly conducting screens. The method is based on a special class of Gaussian approximating functions that are used for discretization of the original integral equation of the problem. These function