Application of grid-cell combination in 2D-FDTD modeling of ELF propagation and Schumann resonances of the earth
Hangang Xia, Yi Wang, Qunsheng Cao
Abstract
Hangang Xia, Yi Wang, Qunsheng Cao
Abstract
In this paper, we have introduced a basic two-dimensional finite difference time-domain (2D-FDTD) method with TM and TE modes, and developed a model of antipodal extremely low frequency (ELF) wave propagation on the Schumann resonances (SR) of the earth. We have used an advanced algorithm, which is combining the grid-cells approaching to the certain pole points, and have improved the numerical stability and efficiency compared with those of the original basic algorithm.
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In this paper, we have introduced a basic two-dimensional finite difference time-domain (2D-FDTD) method with TM and TE modes, and developed a model of antipodal extremely low frequency (ELF) wave propagation on the Schumann resonances (SR) of the earth. We have used an advanced algorithm, which is combining the grid-cells approaching to the certain pole points, and have improved the numerical stability and efficiency compared with those of the original basic algorithm.
Key concepts: Finite-difference time-domain method, Schumann resonances, Antipodal point, Grid, Finite difference method, Stability (learning theory), Wave propagation, Computational physics