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Higher-Order Time-Domain Simulations of Maxwell's Equations Using Krylov-Subspace Methods

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We present a highly efficient numerical method to solve Maxwell's equations in the time domain that employs a Krylov-subspace based operator-exponential technique. As compared to standard finite-difference time-domain (FDTD) methods, this approach allows much larger time steps while at the same time the computations become more accurate. In contrast to other operator-exponential based approaches, the Krylov-subspace technique is directly capable of handling lossy and anisotropic materials as well as advanced boundary conditions such as perfectly matched layers. Owing to its generality, our approach can be extended to more complex problems where the electromagnetic field is coupled to other physical systems.
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Document Type: Research Article

Publication date: 2007-05-01

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  • Journal of Computational and Theoretical Nanoscience is an international peer-reviewed journal with a wide-ranging coverage, consolidates research activities in all aspects of computational and theoretical nanoscience into a single reference source. This journal offers scientists and engineers peer-reviewed research papers in all aspects of computational and theoretical nanoscience and nanotechnology in chemistry, physics, materials science, engineering and biology to publish original full papers and timely state-of-the-art reviews and short communications encompassing the fundamental and applied research.
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