Numerical Accuracy of Finite-Difference Time-Domain Formulations for Magnetized Plasma
The finite-difference time-domain (FDTD) has been widely used to analyze electromagnetic (EM) wave propagation in complex dispersive media. Over the past three decades, a variety of FDTD approaches for the EM wave propagation in magnetized plasma has been presented. In this work, we perform a compre...
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Published in | Journal of Electromagnetic Engineering and Science Vol. 22; no. 3; pp. 195 - 201 |
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Main Authors | , , |
Format | Journal Article |
Language | English |
Published |
한국전자파학회JEES
01.05.2022
The Korean Institute of Electromagnetic Engineering and Science 한국전자파학회 |
Subjects | |
Online Access | Get full text |
ISSN | 2671-7255 2671-7263 |
DOI | 10.26866/jees.2022.3.r.77 |
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Abstract | The finite-difference time-domain (FDTD) has been widely used to analyze electromagnetic (EM) wave propagation in complex dispersive media. Over the past three decades, a variety of FDTD approaches for the EM wave propagation in magnetized plasma has been presented. In this work, we perform a comprehensive study on the numerical accuracy of four FDTD formulations for magnetized plasma including the JE convolution (JEC) method, the exponential time differencing (ETD) method, the H-J collocated auxiliary differential equation (ADE) method, and the E-J collocated ADE method. Toward this purpose, the numerical permittivity tensor of magnetized plasma in the four FDTD formulations are derived and then we analyze them to determine which approach can provide the best accuracy. It is found that the E-J collocated ADE method can lead to the best accuracy. Numerical examples awere performed to validate our investigations. |
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AbstractList | The finite-difference time-domain (FDTD) has been widely used to analyze electromagnetic (EM) wave propagation in complex dispersive media. Over the past three decades, a variety of FDTD approaches for the EM wave propagation in magnetized plasma has been presented. In this work, we perform a comprehensive study on the numerical accuracy of four FDTD formulations for magnetized plasma including the JE convolution (JEC) method, the exponential time differencing (ETD) method, the H-J collocated auxiliary differential equation (ADE) method, and the E-J collocated ADE method. Toward this purpose, the numerical permittivity tensor of magnetized plasma in the four FDTD formulations are derived and then we analyze them to determine which approach can provide the best accuracy. It is found that the E-J collocated ADE method can lead to the best accuracy. Numerical examples awere performed to validate our investigations. KCI Citation Count: 0 The finite-difference time-domain (FDTD) has been widely used to analyze electromagnetic (EM) wave propagation in complex dispersive media. Over the past three decades, a variety of FDTD approaches for the EM wave propagation in magnetized plasma has been presented. In this work, we perform a comprehensive study on the numerical accuracy of four FDTD formulations for magnetized plasma including the JE convolution (JEC) method, the exponential time differencing (ETD) method, the H-J collocated auxiliary differential equation (ADE) method, and the E-J collocated ADE method. Toward this purpose, the numerical permittivity tensor of magnetized plasma in the four FDTD formulations are derived and then we analyze them to determine which approach can provide the best accuracy. It is found that the E-J collocated ADE method can lead to the best accuracy. Numerical examples awere performed to validate our investigations. |
Author | Kyung-Young Jung Min-Seok Park Jeahoon Cho |
Author_xml | – sequence: 1 givenname: Jeahoon surname: Cho fullname: Cho, Jeahoon – sequence: 2 givenname: Min-Seok surname: Park fullname: Park, Min-Seok – sequence: 3 givenname: Kyung-Young surname: Jung fullname: Jung, Kyung-Young |
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Keywords | Finite-Difference Time-Domain (FDTD) Method Numerical Accuracy Magnetized Plasma |
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SubjectTerms | finite-difference time-domain (fdtd) method magnetized plasma numerical accuracy 전자/정보통신공학 |
Title | Numerical Accuracy of Finite-Difference Time-Domain Formulations for Magnetized Plasma |
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