Model-Order Reduction Techniques for Circuits and Interconnects Simulation
Beyene, Wendemagegnehu Tsegaye
This item is only available for download by members of the University of Illinois community. Students, faculty, and staff at the U of I may log in with your NetID and password to view the item. If you are trying to access an Illinois-restricted dissertation or thesis, you can request a copy through your library's Inter-Library Loan office or purchase a copy directly from ProQuest.
Permalink
https://hdl.handle.net/2142/81173
Description
Title
Model-Order Reduction Techniques for Circuits and Interconnects Simulation
Author(s)
Beyene, Wendemagegnehu Tsegaye
Issue Date
1997
Doctoral Committee Chair(s)
Schutt-Ainé, José E.
Department of Study
Electrical Engineering
Discipline
Electrical Engineering
Degree Granting Institution
University of Illinois at Urbana-Champaign
Degree Name
Ph.D.
Degree Level
Dissertation
Keyword(s)
Mathematics
Language
eng
Abstract
The basic goal of this dissertation is to extend the use of order-reduction techniques as accurate methods for analyzing complex electronic systems. The theoretical and practical aspects of moment-matching, Krylov subspace-based methods, and rational approximations techniques are studied. The moment-matching techniques are directly applied to p-n junction device equations to accurately model the carrier dynamic in the junctions. A robust approximation technique that uses Householder orthoganalization techniques is developed to generate macromodels of electromagnetic systems, such as frequency-dependent coupled transmission lines. A pole-clustering technique with inverse distance-measure criterion is used to further reduce the models. This allows the efficient accurate simulation of frequency-dependent coupled transmission lines characterized by scattering parameters and an optimal reference system. The heterogeneous reduction techniques are woven into a unified method by using network partitioning techniques. Recursive convolution is used to speedup the transient simulation. The method does not suffer from aliasing or round-off errors caused by nonband-limited frequency responses, nor by numerical transforms of a large number of points, respectively.
Use this login method if you
don't
have an
@illinois.edu
email address.
(Oops, I do have one)
IDEALS migrated to a new platform on June 23, 2022. If you created
your account prior to this date, you will have to reset your password
using the forgot-password link below.