uwloo

ECE 446Linear Systems

Faculty
Engineering
Offered
Fall, Spring
Credit
0.5
Last listed
1994–95

No longer offered. It’s in Waterloo’s scanned calendars from 1972–73 to 1994–95; the 1995–96 to 2023–24 calendars are on ucalendar.

Three types of linear multivariable systems are studied. 1. real time-continuous systems. 2. real time-discrete systems; and 3. modulo-two time-discrete systems. The unifying approach of state equations is developed and the importance of linear algebra is emphasized. Topics include: time domain analysis, transform analysis (Laplace- and Z-transforms), stability considerations, system equivalence, system decomposition, system realization. The necessary matrix and linear-algebra theory is developed as required.

As printed in the 1990–91 to 1994–95 calendars, read by OCR; the scanned page is the original. Later calendars (1995–96 on) aren’t on uwloo.

Check it elsewhere

In the scanned calendars

How it read in each calendar from 1972–73 to 1994–95, newest first. The text is OCR of the scanned pages; years whose wording matches are shown once, from the clearest scan. Each year links to its page on uwloo and to that page of the scanned PDF.

1990–91 to 1994–95 5 calendars

Three types of linear multivariable systems are studied.

1. real time-continuous systems.

2. real time-discrete systems; and

3. modulo-two time-discrete systems. The unifying approach of state equations is developed and the importance of linear algebra is emphasized. Topics include: time domain analysis, transform analysis (Laplace- and Z-transforms), stability considerations, system equivalence, system decomposition, system realization. The necessary matrix and linear-algebra theory is developed as required.

Offered Fall, Spring · 3 class, 1 tutorial hours a week · 0.5 credit

Not in the 1977–78 to 1989–90 calendars.

1972–73 to 1976–77 4 calendars

Titled The Algebra of Linear Systems.

Continuous and discrete linear systems; linear transformations; finite field theory; polynomials over finite fields; matrix algebra, system decomposition. Prerequisite: EE380 or equivalent. 3 hours lectures, 1 hour tutorial, one term.