2012Unpublished venueRequires access

Research on absorbing boundary condition in FDTD method

Ting Li, Ce Liu, Guo Chen, Yong Zhang

Open publisher page 1 citations

Abstract

Based upon the forward simulation principle of ground penetrating radar and the finite difference time domain(FDTD) method, The absorbing boundary condition plays an important role in Finite - Difference Time-Domain(FDTD) method to solve the problem of electromagnetic scattering, the perfect matched layer (PML) absorbing boundary condition(ABC), Mur absorbing boundary condition (ABC) and Uniaxial anisotropic Perfectly Matched Layer(UPML) are analyzed theoretically in detail and simulated. The experiment demonstrates that the PML and UPML have better absorbing performance.

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What this paper is about

Based upon the forward simulation principle of ground penetrating radar and the finite difference time domain(FDTD) method, The absorbing boundary condition plays an important role in Finite - Difference Time-Domain(FDTD) method to solve the problem of electromagnetic scattering, the perfect matched layer (PML) absorbing boundary condition(ABC), Mur absorbing boundary condition (ABC) and Uniaxial anisotropic Perfectly Matched Layer(UPML) are analyzed theoretically in detail and simulated. The experiment demonstrates that the PML and UPML have better absorbing performance.

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Available abstract

Based upon the forward simulation principle of ground penetrating radar and the finite difference time domain(FDTD) method, The absorbing boundary condition plays an important role in Finite - Difference Time-Domain(FDTD) method to solve the problem of electromagnetic scattering, the perfect matched layer (PML) absorbing boundary condition(ABC), Mur absorbing boundary condition (ABC) and Uniaxial anisotropic Perfectly Matched Layer(UPML) are analyzed theoretically in detail and simulated. The experiment demonstrates that the PML and UPML have better absorbing performance.

Key concepts: Perfectly matched layer, Finite-difference time-domain method, Boundary value problem, Finite difference method, Scattering, Boundary (topology), Mathematical analysis, Mathematics

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