Benchmarked Methods
Method 1
- Name: AIM-Tetra
- Class: FFT-accelerated iterative frequency-domain integral-equation solver
- Algorithm: Iterative method of moments solution of volume electric field integral equation using tetrahedral elements with SWG basis/testing functions accelerated by the adaptive integral method [1]–[3].
- Software implementation: The computational electromagnetics group at The University of Texas at Austin
- Hardware: Lonestar5 at the Texas Advanced Computing Center
- Submission date: October 1, 2016
Method 2
- Name: AIM-Voxel
- Class: FFT-accelerated iterative frequency-domain integral-equation solver
- Algorithm: Iterative method of moments solution of volume electric field integral equation using voxel elements with volumetric rooftop basis/testing functions accelerated by the adaptive integral method [1]–[3].
- Software implementation: The computational electromagnetics group at The University of Texas at Austin
- Hardware: Lonestar5 at the Texas Advanced Computing Center
- Submission date: October 1, 2016
Method 3
- Name: FDTD
- Class: Time-domain differential-equation solver
- Algorithm: Explicit finite-difference time-domain method using the Yee grid with frequency-independent material properties, a split-field polynomial conductivity profile PML truncation, and a sinusoidally-modulated ramp waveform [1], [4].
- Software implementation: The computational electromagnetics group at The University of Texas at Austin
- Hardware: Lonestar5 at the Texas Advanced Computing Center
- Submission date: October 1, 2016
References for Benchmarked Methods
- J. W. Massey,
A comprehensive comparison of FFT-accelerated integral equation methods vs. FDTD for bioelectromagnetics,
M.S. thesis, Dept. Electrical and Computer Engineering, The University of Texas at Austin, Austin, TX, 2015.
- F. Wei and A. E. Yilmaz,
A more scalable and efficient parallelization of the adaptive integral method—Part I: Algorithm,
IEEE Trans. Antennas Propag., vol. 62, no. 2, pp. 714–726, Feb. 2014.
- F. Wei and A. E. Yilmaz,
A more scalable and efficient parallelization of the adaptive integral method—Part II: BIOEM application,
IEEE Trans. Antennas Propag., vol. 62, no. 2, pp. 727–738, Feb. 2014.
- C. S. Geyik,
Accuracy-efficiency comparison of finite-difference time-domain and adaptive integral method based simulators for bioelectromagnetics,
M.S. thesis, Dept. Electrical and Computer Engineering, The University of Texas at Austin, Austin, TX, 2013.