The time-step sizes of the conventional finite-difference time-domain (FDTD) method are
severely restricted by the Courant-Friedrichs-Lewy stability condition. This may result in …

Based upon the approximate Crank-Nicolson (CN) algorithms and the higher order (HO)
concept, unconditionally stable perfectly matched layer (PML) implementations are …

An auxiliary differential equation (ADE) finite-difference time-domain (FDTD) method based
on the weighted Laguerre polynomials (WLP) algorithm is developed to study wave …

Conventional FDTD algorithm requires the time steps to satisfy the Courant-Friedrich-Lewy
(CFL) stability condition, which leads to too many time iteration steps and makes the 3D TEM …

By incorporating the complex envelope (CE) method and the higher order concept,
unconditionally stable perfectly matched layer (PML) is proposed based on the Crank …

Although GPUs can offer higher computing power at low power consumption, their low-level
programming can be relatively complex and consume programming time. For this reason …

Abstract System incorporated (SI) direct-splitting (DS) algorithm is proposed to efficiently
simulate periodic nonuniform structures in open regions. Based on the digital signal …

In remote sensing problems, broadband scattering investigation becomes increasingly
important than ever before. The scattering characteristic changes significantly with the …

To simulate ferrite structures with anisotropic characteristics efficiently, an unconditionally
stable implementation is proposed by incorporating the approximate Crank–Nicolson (CN) …

Based on a higher‐order concept and one‐step leapfrog formulation, an unconditionally
stable leapfrog locally 1D (LOD) perfectly matched layer (PML) is proposed to not only …