Numerical analysis using the finite-difference time-domain (FDTD) algorithm with a piecewise linear recursive convolution (PLRC) procedure for linear isotropic dispersive magnetic materials is presented. The frequency dependence of susceptibility used for this algorithm is represented in Debye, narrowband Lorentzian, and wideband Lorentzian forms, depending on the ratio of the resonance frequency and the resonance line width. Some numerical examples along with measurements are provided.
J. Wu et al., "FDTD Modeling of Isotropic Dispersive Magnetic Materials," Proceedings of the IEEE International Symposium on Electromagnetic Compatibility (2003, Boston, MA), vol. 2, pp. 904-909, Institute of Electrical and Electronics Engineers (IEEE), Aug 2003.
The definitive version is available at http://dx.doi.org/10.1109/ISEMC.2003.1236729
IEEE International Symposium on Electromagnetic Compatibility (2003: Aug. 18-22, Boston, MA)
Electrical and Computer Engineering
Electromagnetic Compatibility (EMC) Laboratory
Keywords and Phrases
Debye Dispersion; Debye Forms; FDTD Modeling; Lorentzian Dispersion; Ni-Zn Ferrite; PLRC Procedure; Complex Permeability; Complex Permittivity; Dispersive Magnetic Materials; Dispersive Media; Ferrites; Finite Difference Time-Domain Analysis; Isotropic Magnetic Materials; Magnetic Materials; Narrowband Lorentzian Forms; Nickel Alloys; Permeability; Permittivity; Piecewise Linear Recursive Convolution; Piecewise Linear Techniques; Resonance Frequency; Resonance Line Width; Small Perturbation Theory; Wideband Lorentzian Forms; Lorentzian And Debye Dispersion
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