Search Results(13783)

PIER
Vol. 06, 153-180
Effective Permeability of Mixtures
Ari Sihvola and Ismo Veikko Lindell
Effective Permeability of Mixtures
PIER
Vol. 06, 101-151
Polarizability Modeling of Heterogenous Media
Ari Sihvola and Ismo Veikko Lindell
Polarizability Modeling of Heterogenous Media
PIER
Vol. 06, 41-100
Static Permittivity of Emulsions
Jean-Louis Greffe and C. Grosse
Static Permittivity of Emulsions
Mixture Laws and Microwave-Material Interactions
Application of Conjugate Gradient Method for Optimum Array Processing
Determination of the Phase Constant of Closed Transmission Line Systems Using the Finite Difference and the Conjugate Gradient Method
Iterative Techniques for the Solution of Integral Equations in Transient Electromagnetic Scattering
PIER
Vol. 05, 423-454
Iterative Methods for Inverse Problems
Near-Field to Far-Field Transformation Utilizing the Conjugate Gradient Method
Buried, 2-D Penetrable Objects Illuminated by Line Sources: FFT-Based Iterative Computations of the Anomalous Field
Application of the Discrete Fourier Transform Method to Plate Problems
Analysis of Finite Sized Conducting Patches In Multilayer Media Using the CG-FFT Method and Discretizing Green's Function in the Spectral Domain
Applications of the Conjugate Gradient FFT Method to Radiation and Scattering
Comparison of Convergence Rates of the Conjugate Gradient Method Applied to Various Integral Equation Formulations
Derivation, Application, and Conjugate Gradient Solution of Dual-Surface Integral Equations for Three-Dimensional, Multi-Wavelength Perfect Conductors
PIER
Vol. 05, 67-102
Iterative Methods for Solving Integral Equations
R. E. Kleinman and Peter Van den Berg
Iterative Methods for Solving Integral Equations
Iterative Schemes Based on Minimization of a Uniform Error Criterion
From Reaction Concept to Conjugate Gradient: Have We Made Any Progress?
PIER
Vol. 04, 373-442
Finite Difference Method for Electromagnetic Scattering Problems
Chien-Feng Lee , Robert Tong-Ik Shin and J. A. Kong
Finite Difference Method for Electromagnetic Scattering Problems