Publication | Closed Access
A Discontinuous Galerkin Surface Integral Equation Method for Scattering From Multiscale Homogeneous Objects
59
Citations
29
References
2018
Year
Numerical AnalysisMethod Of Fundamental SolutionEngineeringNumerical ExperimentsPhysicsNatural SciencesNumerical SimulationWave ScatteringHigh-frequency ApproximationComputational ElectromagneticsComputational MechanicsIntegral Equation ApproachBoundary Element MethodHomogeneous Dielectric ObjectsNumerical Method For Partial Differential EquationMultiscale Modeling
A discontinuous Galerkin (DG) surface integral equation approach is proposed for scattering from homogeneous dielectric objects. The formulation of DG for homogeneous bodies is derived from the combined tangential field integral equation. The differences of DG for penetrable and nonpenetrable objects are presented by numerical experiments to demonstrate the numerical mechanism of DG. Numerical experiments demonstrate the great advantages of our presented formulation of DG for homogeneous objects in efficiency, flexibility, and scalability. A series numerical results are presented to show the capability of the presented DG solution for homogeneous bodies, especially for multiscale homogeneous bodies.
| Year | Citations | |
|---|---|---|
Page 1
Page 1