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Can I read An Efficient Algorithm for Truncating Spatial Domain in Modeling Light Scattering by Finite-Difference Technique on EtoBox?
An Efficient Algorithm for Truncating Spatial Domain in Modeling Light Scattering by Finite-Difference Technique by Ping Yang; K.N. Liou is a Engineering article available to read on EtoBox.
What is An Efficient Algorithm for Truncating Spatial Domain in Modeling Light Scattering by Finite-Difference Technique about?
The finite-difference time domain technique is one of the most robust and accurate numerical methods for the solution of light scattering by small particles with arbitrary composition and geometry. In practice, this method requires that the spatial domain for the computation of near-field be truncated. An absorbing boundary condition must be imposed in conjunction with this truncation. The performance of this boundary condition is essential to the stability of numerical computations and the reliability of results. In the present study, a new boundary condition, referred to as the mixed T algorithm, has been developed, which is a generalization of the transmitting boundary condition originally developed by Liao and co-workers. The present algorithm does not require spatial interpolation for wave values at interior grid points. In addition, it produces two minima of spurious reflections at small and large incident angles, allowing efficient absorption of the scattered waves at the boundary for large incident angles. When the third-order mixed T algorithm is used, the reflection coefficient of the boundary is less than 1% for incident angles from 0 • to about 70 • . We find that the n
Who reads An Efficient Algorithm for Truncating Spatial Domain in Modeling Light Scattering by Finite-Difference Technique?
It is typically read by researchers, students, and practitioners in Engineering.
- Author
- Ping Yang; K.N. Liou
- Publisher
- Elsevier Science; Elsevier ; Elsevier Inc.; Elsevier BV; Test accounts (ISSN 0021-9991)
- Published
- 1998
- Language
- EN
- Field
- Engineering (Physical Sciences)