In this contribution, we demonstrate that recent improvements in "fast methods" allow for fully error-controlled full-wave simulations of two-dimensional objects with sizes over a million wavelengths using relatively simple computing environments. We review how a fully scalable parallel version of the Multilevel Fast Multipole Algorithm (MLFMA) is obtained to accelerate a two-dimensional boundary integral equation for the scattering by multiple large dielectric and/or perfectly conducting objects. Several complex and large-scale examples demonstrate the capabilities of the algorithm. This implementation is available as open source under GPL license (http://www.openfmm.net)
Accurate simulations of real-life electromagnetic problems with integral equations require the solut...
We present the solution of large-scale scattering problems discretized with hundreds of millions of ...
We present fast and accurate solutions of large-scale scattering problems formulated with the combin...
In this contribution, we demonstrate that recent improvements in "fast methods" allow for fully erro...
Algorithmic improvements to the parallel, distributed-memory multilevel fast multipole algorithm (ML...
We present fast and accurate solutions of large-scale scattering problems using a parallel implement...
We present a multilevel fast multipole algorithm (MLFMA) implementation to numerically solve Maxwell...
We present the solution of large-scale scattering problems involving three-dimensional closed conduc...
Accurate simulations of real-life electromagnetics problems with integral equations require the solu...
In this paper large full-wave simulations are performed using a parallel Multilevel Fast Multipole A...
Accurate simulations of real-life electromagnetics problems with integral equations require the solu...
We present fast and accurate solutions of large-scale scattering problems involving three-dimensiona...
In recent years, the computational electromagnetics community has witnessed a rapid increase in the ...
Recent advances in the parallel multilevel fast multipole algorithm have paved the way for large-sca...
Cataloged from PDF version of article.Accurate simulations of real-life electromagnetic problems wit...
Accurate simulations of real-life electromagnetic problems with integral equations require the solut...
We present the solution of large-scale scattering problems discretized with hundreds of millions of ...
We present fast and accurate solutions of large-scale scattering problems formulated with the combin...
In this contribution, we demonstrate that recent improvements in "fast methods" allow for fully erro...
Algorithmic improvements to the parallel, distributed-memory multilevel fast multipole algorithm (ML...
We present fast and accurate solutions of large-scale scattering problems using a parallel implement...
We present a multilevel fast multipole algorithm (MLFMA) implementation to numerically solve Maxwell...
We present the solution of large-scale scattering problems involving three-dimensional closed conduc...
Accurate simulations of real-life electromagnetics problems with integral equations require the solu...
In this paper large full-wave simulations are performed using a parallel Multilevel Fast Multipole A...
Accurate simulations of real-life electromagnetics problems with integral equations require the solu...
We present fast and accurate solutions of large-scale scattering problems involving three-dimensiona...
In recent years, the computational electromagnetics community has witnessed a rapid increase in the ...
Recent advances in the parallel multilevel fast multipole algorithm have paved the way for large-sca...
Cataloged from PDF version of article.Accurate simulations of real-life electromagnetic problems wit...
Accurate simulations of real-life electromagnetic problems with integral equations require the solut...
We present the solution of large-scale scattering problems discretized with hundreds of millions of ...
We present fast and accurate solutions of large-scale scattering problems formulated with the combin...