NS-FDTD Modeling of Electromagnetic Wave Propagation in High-Loss Metallic Composites for Large-Scale Negative Medium Parameter Structures
Sikha Kolamkanny Simon,
Nees Paul,
Joe Kizhakooden,
Bindu Cherala,
Jolly Andrews,
Vallikkavumkal Paily Joseph and
Jovia Jose
The highly accurate and computationally advantageous nonstandard finite difference time domain (NS-FDTD) method is extensively used to study wave propagation through low-loss media. While applying this method in high-loss cases like metals, it is found that the algorithm fails to converge properly. In the present study, we address these convergence-related issues by analyzing the stability function for a fixed discretization of the computational domain. This novel approach to the NS-FDTD method is verified by exposing a metallic reflector slab to an incident sinusoidal electromagnetic wave, and the results are compared with those of the S-FDTD method. This approach provided a well-defined field distribution at a much lower discretization than that of the S-FDTD algorithm, giving a great advantage of much reduction in computational cost. Hence, this method finds application in simulating, accurately and precisely, composite high-loss media, including trending negative medium parameter structures like metamaterials.