1994
DOI: 10.1002/mop.4650071214
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Frequency dependent finite‐difference–time‐domain [(fd)2td] formulation applied to ferrite material

Abstract: When subjected to a constant magnetic field, ferrites exhibit anisotropic constitutive parameters. This anisotropy can be described in the frequency domain by using a permeability tensor [μ(ω)] instead of the usual scalar permeability. This article introduces a new method to analyze saturated ferrite structures by a FDTD algorithm where the convolution between the permeability tensor [μ(t)] = F−1 ([μ(ω)]) and the magnetic field H(t) = F−1 (H(ω)) are to be calculated. Results are obtained for a two‐dimensional … Show more

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Cited by 18 publications
(7 citation statements)
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“…The algorithm was developed at XLIM Research Institute and has been validated by previous work [18,22,23]. The FDTD method was applied to solve the time-dependent Maxwell's equations in differential form, the latter governing the propagation of electromagnetic waves and their interaction with matter.…”
Section: Numerical Dosimetrymentioning
confidence: 99%
“…The algorithm was developed at XLIM Research Institute and has been validated by previous work [18,22,23]. The FDTD method was applied to solve the time-dependent Maxwell's equations in differential form, the latter governing the propagation of electromagnetic waves and their interaction with matter.…”
Section: Numerical Dosimetrymentioning
confidence: 99%
“…The static and transient behavior of the generator was simulated using a FDTD-based algorithm that was developed at XLIM research Institute [34][35][36][37]. The coaxial structure was modeled in 3D, and 3-port terminated in a perfectly matched layer [38] to simulate a load matched to the coaxial line impedance.…”
Section: Numerical Modellingmentioning
confidence: 99%
“…The first frequency dispersive FDTD formulation was developed by Luebbers et al for the modelling of Debye media [7] using a RC scheme by relating the electric flux density to the electric field through a convolution integral, and then discretising the integral as a running sum. The RC approach was also extended for the study of wave propagation in a Drude material [10], M-th order dispersive media [11], an anisotropic magneto-active plasma [12], ferrite material [13], and the bi-isotropic/chiral media [14]- [16]. The ADE method was first used by Kashiwa and coworkers [17], [18] in 1990 for modelling of Debye and Lorentz media.…”
Section: Introductionmentioning
confidence: 99%