You can download a .pdf version of the course syllabus.
Class Time: Tuesday and Thursday, 10:30 a.m. - 11:45 a.m., Aquia Module, Room 102, Dr. Beale
Tuesday, May 9 is a Reading Day before 4:30 p.m. Therefore, there will be a review class at 10:30 a.m. in the normal classroom.
Graduate Teaching Assistants:
Requirements:
Text: Linear Dynamic Systems and Signals , Zoran Gajic,
Prentice Hall, 2003
Homework Assignments |
Examples | ECE 220 Lab Experiments |
Bibliography | |
Introduce the students to the basic types of signals and systems encountered in engineering and to the important definitions and properties of these systems.
Introduce the students to methods that allow us to characterize and analyze continuous-time signals and systems in terms of their frequency responses and frequency content.
Introduce the students to methods that allow us to characterize and analyze continuous-time signals and systems in terms of their time-domain behavior.
Requirement | Weight |
---|---|
Tests (2) | 40% |
Homework | 10% |
Exam | 30% |
Lab | 20% |
Latest revision on
Thursday, May 18, 2006 11:13 PM
Important Dates:
Test #1, Chapters 1, 2, 3 (half) -- Thursday, February 23
Test #2, Chapters 3 (half), 4 -- Thursday,
April 6
Final Exam, all material covered, but emphasizing Chapters 6, 7, and 8.
Thursday, May 11, 10:30 a.m. - 1:15 p.m., Aquia Module, Room 102.
Last day to drop classes without Dean's permission -- Friday, Februray 24
No classes, recitations, or labs from March 12 to March 19 due to Spring Break !!
Course Outline
Chapter 1 -- Introduction to signals and systems, properties of signals and
systems, classifications of systems - 2 class periods.
Chapter 2 -- Common signals used in system analysis, operations on signals, classification of signals - 3 class periods.
Chapter 3 -- Periodic signals and their representation, trigonometric and
exponential Fourier series, line frequency spectra, aperiodic signals and the Fourier transform, steady-state
frequency response, Bode magnitude and phase plots - 7 class periods.
Chapter 4 -- Laplace transform derivation and properties, inverse Laplace transform, partial fraction expansion, system analysis with the Laplace transform, block diagrams - 5 class periods.
Chapter 6 -- The convolution integral, graphical convolution method - 3 class periods.
Chapter 7 -- Input/output analysis of signals and systems in the time
domain, solving differential equations, the impulse response, stability of
linear systems - 3 class periods.
Chapter 8 -- State space analysis of systems, the concept of state, the
form of state equations, writing state equations, solving state equations - 3 class periods.
Day
Date
Topic
Chapter
Introduction to signals and systems
Properties and classifications of systems
Common input signals used in system analysis
Operations on signals
Classification of signals
Periodic signals and the Fourier Series
Fourier series, trigonometric and exponential forms
Fourier series and line frequency spectra
Fourier Transform derivation (material not on Test #1)
Test #1, Chapters 1, 2, and 3 (half)
Fourier Transform properties
Fourier Transform and steady-state frequency response
Bode magnitude and phase plots
Laplace Transform derived from the Fourier Transform
Spring Break, No Class Today
Spring Break, No Class Today
Properties of the Laplace Transform
Inverse Laplace Transform and partial fraction expansion
Partial fraction expansion and system analysis
System analysis and simple block diagrams
The convolution integral (material not on Test #2)
Test #2, Chapters 3 (half) and 4
Convolution for continuous-time systems, graphical convolution
Convolution examples
Time-domain analysis of systems, differential equations
The system impulse response
System stability, Routh-Hurwitz array
State space description of systems, the concept of state
Writing state equations for systems
Solving the state equations
Final Exam, comprehensive, Chaps. 6, 7, 8 emphasized
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