1. بسم الله الرحمن الرحيم Islamic University of Gaza Electrical Engineering Department

2. Signal & Linear Systems (EELE 3310)By
Basil Hamed, Ph. D.
Control Systems Engineering

3. Faculty of Engineering Department of Electrical Engineering
Course Syllabus
Islamic University of Gaza
Faculty of Engineering
Department of Electrical Engineering
Signal & Linear Systems (EELE 3310)
Pre-Requisite: Electric Circuits (EELE 2311, OR EELE 2312)
Instructor : Basil Hamed, Ph.D. Control Systems Engineering
Office : B229
iugaza.edu
WebSite :
Phone : Ext. 2875
Meeting : (Sat Mon Wed) 9:00-10:00 (L 418)
10:00-11:00 (K 303)

4. Course Syllabus
Course Description: Transform methods for solution of continuous- and discrete-time systems. Fourier and Laplace transform, Frequency response, Continuous- and discrete-time convolution. Linear systems analysis, Signal spectra: Fourier series; modulation schemes; sampling theorem; discrete-time signals; and transform; elements of the Z-transform.
Prerequisite: Electric Circuit II (EELE 2311,OR EELE 2312)
Corequisite: Differential Equations

5. Course Syllabus
Text Book: Linear Systems & Signals 2nd Ed. B.P. Lahti, 2005
References:
Continuous and Discrete Signals and Systems by S. Soliman & M. Srinath
Signals & Systems: R. Ziemer, W. Tranter & D. Fannin
Signals, Systems, and Transforms: Leland Jackson
Fundamentals of Signals and Systems: E. Kamen & B. Heck.
Signals and Systems, Haykin, and Van Veen
Signals and Systems, Third Edition by Chi-Tsong Chen, 2004
Computer Explorations in Signals and Systems, Buck, Daniel, and Singer.
Teaching Assistant
Eng. (Males)
Eng. (Females)

6. Course Syllabus Course Aim:
To introduce class participants to the basic concepts of signal and systems analysis as a fundamental analysis and design tool in electrical and computer engineering.
To develop an understanding the fundamental concepts and applications of continuous and discrete time systems. Analyze the behavior of each type using appropriate methods.
To develop an understanding of the time-domain and frequency-domain viewpoint and role of transforms.
To develop skills in the mechanics of Fourier, Laplace and Z-transforms, and the use of DFT.
To give students knowledge and ability of determining the stability of a system for both continuous and digital systems.
To provide the students an opportunity to apply the knowledge of above material in a practical (project) experience

7. Course Syllabus Materials Covered:
Elementary Signals (Continuous & Digital) and their properties (Periodic vs. Aperiodic, Energy and Power signals), also other types of Signals are presented.
Continuous-Time Systems ( Linear and Nonlinear Systems, Time-varying and Time-Invariant Systems, Systems with and without Memory, Causal Systems, Invertibility and Inverse Systems, and stable Systems)
State-Variable Representation; State Equations, Time-Domain Solution of the State Equations, State Equations in First and Second Canonical Forms.
Fourier series: Definition, properties, alternate forms, and the application to circuit analysis.
Fourier transforms: Definition, properties, functional and operational transforms, inverse transforms, Perseval's theorem and their application to circuit analysis.
Laplace transforms: Definition, properties, functional and operational transforms, and inverse transforms. Circuit Analysis: Application of Laplace transforms to circuit analysis.
Z-transforms: Definition, properties, functional and operational transforms, and inverse transforms
Related topics: Transfer functions, impulse response, convolution, steady-state and transient analysis.

8. Course Syllabus Grading System:
Homework &Quizzes % Mid term Exam (1/11/2016) 2:30-3: %
Final Exam ( 4 /1/2017) 1:30-3: %
Quizzes: Will be given in the discussion by the T.A
Homework
Homework assignments are to be returned on time. No excuses will be accepted for any delay.
Office Hours
Open-door policy, by appointment or as posted.

9. Signals
LTI
System +
H(z)
G(z)

10. Type of Signals
u[n]
Discrete
u(t)
Continuous 1 n -3 -2 -1 1 2 3

11. What is a System?
System: Black box that takes input signal(s) and converts to output signal(s).
Discrete-Time System: y[n] = H[x[n]]
Continuous-Time System: y(t) = H(x(t))
x[n]
y[n] H
x(t)
y(t) H

12. See You next Monday