Title :
On incorporating finite impulse response neural network with finite difference time domain method for simulating electromagnetic problems
Author :
Chen Wu ; Minh Nguyen ; Litva, J.
Author_Institution :
Commun. Res. Lab., McMaster Univ., Hamilton, Ont., Canada
Abstract :
The finite difference time domain method (FDTD) is a very powerful numerical method to solve electromagnetic (EM) problems. It is very flexible to simulate the problems which have very complex boundaries. It is well known that FDTD method requires long computation time for solving the resonant or high-Q passive structures. The reason for this is because the algorithm is based on the leap-frog formula. For EM modeling is very important to speed up the simulation. The finite impulse response neural network (FIR NN) is applied as a nonlinear predictor to predict time series signal for speeding up the FDTD simulations. The FIR NN is trained by temporal backpropagation learning algorithm. A waveguide filter is used as an example and simulated by the FDTD method. It demonstrates that a short segment of an FDTD data is used to train the predictor, and the predictor can predict later information very well. The total least square (TLS) method is used as a predictor as well. By comparing the predicted error, it is shown that FIR neural network gives better prediction than that of the TLS.
Keywords :
FIR filters; backpropagation; electrical engineering; electrical engineering computing; feedforward neural nets; filtering theory; finite difference time-domain analysis; least squares approximations; multilayer perceptrons; prediction theory; time series; waveguide filters; EM modeling; EM problems solution; FDTD; FIR filter; computation time; electromagnetic problems simulation; finite difference time domain method; finite impulse response neural network; high-Q passive structures; leap-frog formula; multilayer feedforward neural network; nonlinear predictor; numerical method; resonant structures; temporal backpropagation learning algorithm; time series signal; total least squares; waveguide filter; Backpropagation algorithms; Computational modeling; Electromagnetic waveguides; Finite difference methods; Finite impulse response filter; Least squares methods; Neural networks; Predictive models; Resonance; Time domain analysis;
Conference_Titel :
Antennas and Propagation Society International Symposium, 1996. AP-S. Digest
Conference_Location :
Baltimore, MD, USA
Print_ISBN :
0-7803-3216-4
DOI :
10.1109/APS.1996.549924