2018
DOI: 10.2528/pierm17110103
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Modeling of Dispersive Chiral Media Using the Ade-TLM Method

Abstract: In this paper, an efficient Transmission Line Matrix (TLM) algorithm for modeling chiral media is presented. The formulation is based on auxiliary differential equations (ADE) of electric and magnetic current densities. Permittivity and permeability are assumed to follow the Lorentz model while chirality is assumed to follow the Condon model. The proposed method models the dispersive nature of permittivity, permeability, and chirality by adding both voltage and current sources in supplementary stubs to the con… Show more

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Cited by 11 publications
(12 citation statements)
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“…Z 0 is the impedance of free space. Note that electrical dispersive phenomena of gyrotropic media are modeled by open circuit capacitive stubs with a normalized characteristic impedanceŶ u = 4(ε ∞ − 4) and voltage sources [9] expressed respectively in X, Y , and Z directions as:…”
Section: Governing Equationsmentioning
confidence: 99%
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“…Z 0 is the impedance of free space. Note that electrical dispersive phenomena of gyrotropic media are modeled by open circuit capacitive stubs with a normalized characteristic impedanceŶ u = 4(ε ∞ − 4) and voltage sources [9] expressed respectively in X, Y , and Z directions as:…”
Section: Governing Equationsmentioning
confidence: 99%
“…In this part, we will conduct a comparative study of the SO-TLM algorithm with five other techniques incorporated to the TLM method and presented in the literature: namely the method of the Constant Recursive Constant (CRC) [11], Piecewise Linear Recursive Convolution (PLRC) [12], Current Density Recursive Convolution (CDRC) also named (JEC) [5], Runge-Kutta Exponential Time Differencing (RKETD) [8], and Auxiliary Differential Equation (ADE) [9].…”
Section: Comparative Studymentioning
confidence: 99%
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“…By following the same procedure written in the ADE-TLM [12] approach, we obtain a null value of the admittance of the stubs, which reduces the expressions of the total voltages and becomes: ⎛…”
Section: Formulations and Equationsmentioning
confidence: 99%
“…The use of an ADE algorithm in TLM method has been proven efficient for dispersive media [12]. To the best of our knowledge, this technique has not been used before to solve the fractional derivative problem in the TLM method.…”
Section: Introductionmentioning
confidence: 99%