Efficient computation of the 3D Green's function for the Helmholtz operator for a linear array of point sources using the Ewald method
From MaRDI portal
Publication:876442
DOI10.1016/j.jcp.2006.09.013zbMath1110.78010OpenAlexW2164745251MaRDI QIDQ876442
Donald R. Wilton, Filippo Capolino, William A. Johnson
Publication date: 18 April 2007
Published in: Journal of Computational Physics (Search for Journal in Brave)
Full work available at URL: https://escholarship.org/uc/item/50q4g4hm
Related Items
Rapidly convergent two-dimensional quasi-periodic Green function throughout the spectrum-including wood anomalies ⋮ A fast Fourier transform accelerated Ewald summation technique for the vector electromagnetic rectangular cavity Green's function ⋮ Three-dimensional quasi-periodic shifted Green function throughout the spectrum, including Wood anomalies ⋮ Rapidly convergent quasi-periodic Green functions for scattering by arrays of cylinders—including Wood anomalies ⋮ An integral representation of the Green function for a linear array of acoustic point sources ⋮ On the evaluation of quasi-periodic Green functions and wave-scattering at and around Rayleigh-Wood anomalies
Cites Work
- Unnamed Item
- Efficient computation of the 2D periodic Green's function using the Ewald method
- An efficient numerical evaluation of the Green's function for the Helmholtz operator on periodic structures
- The Green's function for the two-dimensional Helmholtz equation in periodic domains
- Computation of the Complex Error Function
- Efficient calculation of the Green's function for multilayered planar periodic structures
- Schlömilch series that arise in diffraction theory and their efficient computation
- Efficient computation of the 2-D Green's function for 1-D periodic structures using the Ewald method
This page was built for publication: Efficient computation of the 3D Green's function for the Helmholtz operator for a linear array of point sources using the Ewald method