A fast solution of the time-domain integral equation using fast Fourier transformation
✍ Scribed by Jin-Lin Hu; Chi Hou Chan; Yuan Xu
- Publisher
- John Wiley and Sons
- Year
- 2000
- Tongue
- English
- Weight
- 212 KB
- Volume
- 25
- Category
- Article
- ISSN
- 0895-2477
No coin nor oath required. For personal study only.
✦ Synopsis
In this paper, a fast algorithm that can be used to sol¨e the time-domain integral equation of transient wa¨e fields is presented. The technique discretizes the time-domain electric-field integral equation ( ) ( ) TDEFIE by means of the marching-on-in-time MOT method. The ( ) fast Fourier transformation FFT is efficiently employed to accelerate the recursi¨e computation of the unknown current coefficients, and to reduce the memory storage requirement in the MOT method. Se¨eral results are presented to demonstrate the efficiency, capability, and accuracy of this technique.
📜 SIMILAR VOLUMES
A multigrid scheme naturally contained in wa¨elet expansion methods is presented. Careful examination of the wa¨elet matrix re¨eals matrix representations of an integral operator at ¨arious coarse le¨els that can be identified as nested submatrices of the original wa¨elet matrix at the finest le¨el.
An implicit split-operator FFT algorithm for the numerical solution of the time-dependent Schrodinger equation is implemented for the electronic structure of Ḧq and and H . The covalent versus separated-atoms behavior is described by two 2 2 distinct steady states to which the imaginary-time Schrodi
This work presents a novel boundary integral method to treat the two-dimensional potential ¯ow due to a moving body with the Lyapunov surface. The singular integral equations are derived in singularity-free form by applying the Gauss ¯ux theorem and the property of the equipotential body. The modi®e