Title :
A novel efficient algorithm for scattering from a complex BOR using mixed finite elements and cylindrical PML
Author :
Greenwood, Andrew D. ; Jin, Jian-Ming
Author_Institution :
Center for Comput. Electromagn., Illinois Univ., Urbana, IL, USA
fDate :
4/1/1999 12:00:00 AM
Abstract :
An efficient finite-element method (FEM) is developed to compute scattering from a complex body of revolution (BOR). The BOR is composed of a perfect conductor and impedance surfaces and arbitrary inhomogeneous materials. The method uses edge-based vector basis functions to expand the transverse field components and node-based scalar basis functions to expand the angular component. The use of vector basis functions eliminates the problem of spurious solutions suffered by other three component FEM formulations. The FEM mesh is truncated with a perfectly matched layer (PML) in cylindrical coordinates. The use of PML in cylindrical coordinates avoids the wasted computation which results from a spherical mesh boundary with an elongated scatterer. The FEM equations are solved by ordering the unknowns with a reverse Cuthill-McKee algorithm and applying a banded-matrix solution algorithm. The method is capable of handling large, realistic radar targets, and good agreement with measured results is achieved for benchmark targets
Keywords :
conducting bodies; electric impedance; electromagnetic fields; electromagnetic wave scattering; finite element analysis; matrix algebra; radar cross-sections; EM scattering; FEM mesh; RCS; angular component; banded-matrix solution algorithm; benchmark targets; complex BOR; complex body of revolution; cylindrical PML; cylindrical coordinates; edge-based vector basis functions; efficient algorithm; elongated scatterer; finite-element method; impedance surfaces; inhomogeneous materials; measured results; mixed finite elements; node-based scalar basis functions; perfect conductor; perfectly matched layer; radar targets; reverse Cuthill-McKee algorithm; spherical mesh boundary; transverse field components; Computational complexity; Conducting materials; Electromagnetic scattering; Finite element methods; Integral equations; Magnetic materials; Military computing; Perfectly matched layers; Radar scattering; Sparse matrices;
Journal_Title :
Antennas and Propagation, IEEE Transactions on