## Abstract A new hybrid finite‐volume time‐domain integral equation (FVTD/IE) algorithm for the solution of Maxwell's Equations on unstructured meshes of arbitrary flat‐faceted volume elements is presented. A time‐domain IE‐based numerical algorithm is applied on the boundary of the computational
An integral equation formulation of Maxwell's equations
✍ Scribed by R.J. Duffin; J.H. McWhirter
- Publisher
- Elsevier Science
- Year
- 1975
- Tongue
- English
- Weight
- 631 KB
- Volume
- 298
- Category
- Article
- ISSN
- 0016-0032
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✦ Synopsis
A classical method for solving static fceld problems is bmed on Fredholm integral equations. Here we consider the applications of integral equations to the general electromagnetic problem when the applied $elds are alternating. Attention is focused on a problem with cylindrical symmetry. By employing Green's third identity, the boundary value problem is turned into a pair of integral equations of the second kind. This set of equations can form the basis for the numerical solution of these problems.
📜 SIMILAR VOLUMES
A numerical approach for the solution of Maxwell's equations is presented. Based on a finite difference Yee lattice the method transforms each of the four Maxwell equations into an equivalent matrix expression that can be subsequently treated by matrix mathematics and suitable numerical methods for
## Abstract The finite integration technique (FIT) is an efficient and universal method for solving a wide range of problems in computational electrodynamics. The conventional formulation in time‐domain (FITD) has a second‐order accuracy with respect to spatial and temporal discretization and is co