Abstract
Contents of the ReportChapter 1. Introduction
Chapter 2. Background
2.1 Electromagnetic Issues
2.2 Basics of Neural Networks
2.3 Neural Networks in Microwave Modeling
Chapter 3. Analysis
3.1 Statement of the Problem
3.2 Feedforward MLP NN
3.3 RBF NN
3.4 Optimization Method
Chapter 4. Neural Model
Chapter 5. Implementation
5.1 Overview
5.2 Creation of the Database
5.3 Construction and Training of Radial Basis Network
5.2 Optimization and Comparison
Chapter 6. Illustrations
6.1 MW Systems
6.2 Scaling
6.3 Accuracy
6.4 Optimization
6.5 Comparison with QuickWave-3D's Optimizers
Chapter 7. Conclusions
Appendix
Bibliography
Motivations and GoalsThe modern trends towards production-oriented design and reduced time-to-market in the microwave industry require instruments assisting in accurate and fast design. Efforts to lower the cost and reduce the weight/volume of the circuits have caused a keen interest of electronic and microwave engineers in new efficient CAD tools.
However, a simple application of highly sophisticated computational tools for analysis of microwave systems may not bring many direct recommendations for design implementation. Practical problems may be associated with specific optimization goals, which cannot be addressed with the use of the general tools in the software packages. This dictates the necessity of development of efficient optimization techniques for microwave modeling. Efficient computational procedures linked with advanced EM solvers should become powerful and flexible CAD tools revolutionizing the design of microwave devices.
For the first time, the present paper proposes an efficient and simple optimization technique based on artificial neural networks (NN) made as a computational supplement for the 3D conformal FDTD simulator QuickWave-3D. It is shown that given the resources of today's computers such an approach can be reasonably productive and serve as a competent optimization tool in designing of various MW systems.
Selected ResultsA c c u r a c y

O p t i m i z a t i o n


The contents of this web page are based
on the material presented at the WPI Math Sciences Department's Mathematical
Colloquium, December 13, 2002 