High-Order Compact-Difference Schemes for Time-Dependent Maxwell Equations
β Scribed by J.S Shang
- Publisher
- Elsevier Science
- Year
- 1999
- Tongue
- English
- Weight
- 228 KB
- Volume
- 153
- Category
- Article
- ISSN
- 0021-9991
No coin nor oath required. For personal study only.
β¦ Synopsis
Two high-order compact-difference schemes have been developed for solving three-dimensional, time-dependent Maxwell equations. Spurious high-frequency oscillatory components of the numerical solution, which are considered to be among the principal sources of time instability, are effectively suppressed by a spatial filter. The present numerical schemes are validated by calculations of three-dimensional transient electromagnetic waves within a waveguide, an oscillating electric dipole, and the radar cross section of perfectly electrical conducting sphere.
π SIMILAR VOLUMES
With progress in computer technology there has been renewed interest in a time-dependent approach to solving Maxwell equations. The commonly used Yee algorithm (an explicit central difference scheme for approximation of spatial derivatives coupled with the Leapfrog scheme for approximation of tempor
High-order time-stable boundary operators for perfectly electrically conducting (PEC) surfaces are presented for a 3 Γ 3 hyperbolic system representing electromagnetic fields T E to z. First a set of operators satisfying the summation-by-parts property are presented for a 2 Γ 2 hyperbolic system rep
## 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 timeβdomain (FITD) has a secondβorder accuracy with respect to spatial and temporal discretization and is co