Paper Info
Title
pFFT in FastMaxwell: a fast impedance extraction solver for 3D conductor structures over substrate
Abstract
In this paper we describe the acceleration algorithm implemented in FastMaxwell, a program for wideband electromagnetic extraction of complicated 3D conductor structures over substrate. FastMaxwell is based on the integral domain mixed potential integral equation (MPIE) formulation, with 3-D full-wave substrate dyadic Green's function kernel. Two dyadic Green's functions are implemented. The pre-corrected Fast Fourier Transform (pFFT) algorithm is generalized and used to accelerate the translational invariant complex domain dyadic kernel. Computational results are given for a variety of structures to validate the accuracy and efficiency of FastMaxwell. O(NlogN) computational complexity is demonstrated by our results in both time and memory.
Year
DOI
Venue
2007
10.1109/DATE.2007.364457
DATE
Keywords
Field
DocType
potential integral equation,computational result,translational invariant complex domain,integral domain,acceleration algorithm,function kernel,conductor structure,fast impedance extraction solver,dyadic green,dyadic kernel,computational complexity,radio frequency,electromagnetic radiation,conductors,kernel,memory footprint,symmetric cipher,fast fourier transforms,maxwell equations,acceleration,energy optimization,integral equations,impedance,fast fourier transform
Kernel (linear algebra),Computer science,Parallel computing,Integral equation,Electronic engineering,Electrical impedance,Fast Fourier transform,Computational science,Invariant (mathematics),Solver,Computational complexity theory,Energy minimization
Conference
ISSN
Citations 
PageRank 
1530-1591
10
1.07
References 
Authors
9
3
Name
Order
Citations
PageRank
Tarek A. El-Moselhy1919.34
Xin Hu2101.41
Luca Daniel349750.96