Accelerating the Domain Green's Function Method through adaptive cross approximation

© 2014 IEEE. The Domain Green's Function Method (DGFM) is a Method-of-Moments (MoM) based domain decomposition approach that is useful for the analysis of large, irregular antenna arrays. Mutual coupling between array elements is accounted for with the formulation of an active impedance matrix...

Full description

Bibliographic Details
Main Authors: Ludick, D., Maaskant, R., Davidson, David, Jakobus, U.
Format: Conference Paper
Published: 2014
Online Access:http://hdl.handle.net/20.500.11937/72971
_version_ 1848762889732620288
author Ludick, D.
Maaskant, R.
Davidson, David
Jakobus, U.
author_facet Ludick, D.
Maaskant, R.
Davidson, David
Jakobus, U.
author_sort Ludick, D.
building Curtin Institutional Repository
collection Online Access
description © 2014 IEEE. The Domain Green's Function Method (DGFM) is a Method-of-Moments (MoM) based domain decomposition approach that is useful for the analysis of large, irregular antenna arrays. Mutual coupling between array elements is accounted for with the formulation of an active impedance matrix equation for each of the domains/array elements. The active current distribution on the entire array geometry is then obtained by solving these smaller matrix equations pertaining to the elements. The active impedance matrix calculation entails a summation of the MoM matrix diagonal and off-diagonal sub-matrices. For arrays containing a large number of elements this summation can lead to matrix fill times similar to that of the global MoM calculation. To mitigate this significant computational overhead, while still maintaining a sufficient degree of accuracy, the adaptive cross approximation (ACA) algorithm is applied to accelerate this part of the DGFM.
first_indexed 2025-11-14T10:54:45Z
format Conference Paper
id curtin-20.500.11937-72971
institution Curtin University Malaysia
institution_category Local University
last_indexed 2025-11-14T10:54:45Z
publishDate 2014
recordtype eprints
repository_type Digital Repository
spelling curtin-20.500.11937-729712018-12-13T09:32:18Z Accelerating the Domain Green's Function Method through adaptive cross approximation Ludick, D. Maaskant, R. Davidson, David Jakobus, U. © 2014 IEEE. The Domain Green's Function Method (DGFM) is a Method-of-Moments (MoM) based domain decomposition approach that is useful for the analysis of large, irregular antenna arrays. Mutual coupling between array elements is accounted for with the formulation of an active impedance matrix equation for each of the domains/array elements. The active current distribution on the entire array geometry is then obtained by solving these smaller matrix equations pertaining to the elements. The active impedance matrix calculation entails a summation of the MoM matrix diagonal and off-diagonal sub-matrices. For arrays containing a large number of elements this summation can lead to matrix fill times similar to that of the global MoM calculation. To mitigate this significant computational overhead, while still maintaining a sufficient degree of accuracy, the adaptive cross approximation (ACA) algorithm is applied to accelerate this part of the DGFM. 2014 Conference Paper http://hdl.handle.net/20.500.11937/72971 10.1109/ICEAA.2014.6903935 restricted
spellingShingle Ludick, D.
Maaskant, R.
Davidson, David
Jakobus, U.
Accelerating the Domain Green's Function Method through adaptive cross approximation
title Accelerating the Domain Green's Function Method through adaptive cross approximation
title_full Accelerating the Domain Green's Function Method through adaptive cross approximation
title_fullStr Accelerating the Domain Green's Function Method through adaptive cross approximation
title_full_unstemmed Accelerating the Domain Green's Function Method through adaptive cross approximation
title_short Accelerating the Domain Green's Function Method through adaptive cross approximation
title_sort accelerating the domain green's function method through adaptive cross approximation
url http://hdl.handle.net/20.500.11937/72971