Time-domain Cfie for the Analysis of Transient Scattering from Arbitrarily Shaped 3d Conducting Objects
نویسندگان
چکیده
A time-domain combined field integral equation (CFIE) is presented to obtain the transient scattering response from arbitrarily shaped three-dimensional (3D) conducting bodies. This formulation is based on a linear combination of the time-domain electric field integral equation (EFIE) with the magnetic field integral equation (MFIE). The time derivative of the magnetic vector potential in EFIE is approximated with the use of a central finite-difference approximation for the derivative, and the scalar potential is averaged over time. The time-domain CFIE approach produces results that are accurate and stable when solving for transient scattering responses from conducting objects. The incident spectrum of the field may contain frequency components, which may correspond to the internal resonance of the structure. For the numerical solution, both the explicit and implicit schemes are considered and two different kinds of Gaussian pulses are used, which may or may not contain frequencies corresponding to the internal resonance. Numerical results for the EFIE, MFIE, and CFIE are presented and compared with those obtained from the inverse discrete Fourier transform (IDFT) of the frequency-domain CFIE solution. © 2002 Wiley Periodicals, Inc. Microwave Opt Technol Lett 34: 289–296, 2002; Published online in Wiley InterScience (www.interscience.wiley.com). DOI 10.1002/mop. 10440
منابع مشابه
Time-domain Efie, Mfie, and Cfie Formulations Using Laguerre Polynomials as Temporal Basis Functions for the Analysis of Transient Scattering from Arbitrary Shaped Conducting Structures
—In this paper, we present time-domain integral equation (TDIE) formulations for analyzing transient electromagnetic responses from three-dimensional (3-D) arbitrary shaped closed conducting bodies using the time-domain electric field integral equation (TD-EFIE), the time-domain magnetic field integral equation (TD-MFIE), and the time-domain combined field integral equation (TD-CFIE). Instead o...
متن کاملCombined Field Integral Equation for the Analysis of Scattering from 3d Conducting Bodies Coated with a Dielectric Material
In this paper, we present an analysis of electromagnetic scattering from arbitrarily shaped three-dimensional (3D) conducting objects coated with dielectric materials. The integral equation treated here is the combined field integral equation (CFIE). The objective of this paper is to illustrate that only the CFIE formulation is a valid methodology in removing defects, which occur at a frequency...
متن کاملAnalysis of Scattering from Arbitrarily Shaped 3-d Conducting/dielectric Composite Objects Using a Combined Field Integral Equation
In this paper, we present a new formulation for the analysis of electromagnetic scattering from arbitrarily shaped threedimensional (3-D) perfectly conducting and piecewise homogeneous dielectric composite body. The formulation treated here is the combined field integral equation (CFIE). The conducting/dielectric structure is approximated by planar triangular patches, which have the ability to ...
متن کاملA Survey of Various Frequency Domain Integral Equations for the Analysis of Scattering from Three-dimensional Dielectric Objects
In this paper, we present four different formulations for the analysis of electromagnetic scattering from arbitrarily shaped three-dimensional (3-D) homogeneous dielectric body in the frequency domain. The four integral equations treated here are the electric field integral equation (EFIE), the magnetic field integral equation (MFIE), the combined field integral equation (CFIE), and the PMCHW (...
متن کاملAnalysis of Transient Scattering From Composite Arbitrarily Shaped Complex Structures
A time-domain surface integral equation approach based on the electric field formulation is utilized to calculate the transient scattering from both conducting and dielectric bodies consisting of arbitrarily shaped complex structures. The solution method is based on the method of moments (MoM) and involves the modeling of an arbitrarily shaped structure in conjunction with the triangular patch ...
متن کامل