Lecture Notes
Michael Lemmon, University of Notre Dame
Introduction to Electrical Engineering :
EE224
lab manual
This lab manual was based on a book
originally written by Paul H. Dietz (A
Pragmatic Introduction to the Art of Electrical Engineering)
using the Parallax BasicStamp.
I modified these labs to work with Technological Arts MicroStamp11,
a module based on the Motorola 68HC11 micro-controller that is
programmed using āCā. Since 2000 this document has been the lab
manual for the sophomore level circuit's lab at the University of
Notre Dame.
Robust Control ā
EE555
This course studies the design of robust optimal controllers for linear
continuous-time systems. Topics include: normed linear signal/system
spaces, matrix fraction descriptions, uncertain systems, robust
stability and performance, loopshaping, and the use of linear
fractional transformations in solving the generalized regulator
problem.
This course is a rigorous introduction to the classical theory of optimal control. The topics covered in this course include optimization of static functions, the calculus of variations, Pontragin's principle, dynamic programming, linear quadratic optimal control, non-cooperative differential games with applications to control theory, and price-based control of decentralized dynamical systems.
Nonlinear
Control - EE580
This course studies the analysis and design of nonlinear feedback
control systems using Lyapunov and passivity methods. Topics include:
classical Lyapunov stability theory, input-to-state stability,
uniform ultimate boundedness, passivity methods, feedback designs for
stabilization and disturbance rejection, exact feedback
linearization, nonlinear H-infinity control, sliding mode control
Linear Systems Theory
- EE550
State variable descriptions of linear dynamical systems. Solution of
state equations for continuous-time and discrete-time
systems. Input-output descriptions: impulse response and transfer
function. Controllability, observability, canonical forms,
stability. Realizations of input-output descriptions. State feedback
and state observers. Polynomial matrix and matrix fraction
descriptions of linear, time-invariant systems.
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