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Transient analysis of spectrally asymmetric magnetic photonic crystals with ferromagnetic losses
Author(s) -
KyungYoung Jung,
Burkay Donderici,
Fernando L. Teixeira
Publication year - 2006
Publication title -
physical review b
Language(s) - English
Resource type - Journals
eISSN - 1538-4489
pISSN - 1098-0121
DOI - 10.1103/physrevb.74.165207
Subject(s) - finite difference time domain method , perfectly matched layer , physics , anisotropy , ferromagnetism , dispersion relation , condensed matter physics , electromagnetic pulse , optics , materials science , computational physics
We analyze transient electromagnetic pulse propagation in spectrally asymmetric magnetic photonic crystals MPCs with ferromagnetic losses. MPCs are dispersion-engineered materials consisting of a periodic arrangement of misaligned anisotropic dielectric and ferromagnetic layers that exhibit a stationary inflection point in the asymmetric dispersion diagram and unidirectional frozen modes. The analysis is performed via a late-time stable finite-difference time-domain method FDTD implemented with perfectly matched layer PML absorbing boundary conditions, and extended to handle simultaneously dispersive and anisotropic media. The proposed PML-FDTD algorithm is based on a D-H and B-E combined field approach that naturally decouples the FDTD update into two steps, one involving the anisotropic and dispersive constitutive material tensors and the other involving Maxwell’s equations in a complex coordinate space to incorporate the PML . For ferromagnetic layers, a fully dispersive modeling of the permeability tensor is implemented to include magnetic losses in a consistent fashion. The numerical results illustrate some striking properties of MPCs, such as wave slowdown frozen modes , amplitude increase pulse compression , and unidirectional characteristics. The numerical model is also used to investigate the sensitivity of the MPC response against excitation frequency and bandwidth , material ferromagnetic losses , and geometric layer misalignment and thickness parameter variations.

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