- Final Exams have been graded (Jan. 16)
You may examine
your papers on Jan 18, between 14:30-15:30, EA209.
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-
Study Problems for Final (Dec. 26):
Therrien: 6.25, 6.27
Therrien: 7.2, 7.5, 7.10, 7.12
Hayes: 7.2, 7.8
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2nd Exam has been graded (Dec 24).
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2nd Exam Review Problems: Therrien - 5.1, 5.4, 5.11,
5.27, 4.18, 4.16.
One (or more) of these problems will appear in the exam. Be aware
that I will slightly modify Therrien's problems, do not memorize the
solutions.
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You can pick graded Hw4, Hw5 from my office, C-105.
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Solutions of Homework #5 is posted (Dec. 14)
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Solutions of Homework #4 is posted (Dec. 6)
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Problem
suggestion system is alive.
Send suggested exam problems to my email (in jpeg format).
I will upload them to a DB and let all students registered to the
course see the problems.
The person suggesting a problem appearing in the exam gets full credit
from that problem.
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Homework #5 is posted (due : Dec. 8)
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Homework #4 is posted (due : Nov. 17)
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First Midterm on Nov. 11, 17:40-19:30, EA 209
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Homework #3 solutions are available.
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Handout #2 (Stochastic Processes by A. Willsky) is
available at copy center.
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Homework #2 is assigned (due: Oct. 20)
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Homework #1 is assigned (due: Sept. 29)
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EE 503
Signal Analysis
and Processing
Course Description:
The course goal is to establish
the fundamentals required for the study of advanced signal processing methods.
The course emphasizes processing of random signals which is the topic of
statistical signal processing; but an overview of deterministic
signals and their processing techniques is also given. The students are
expected to have familiarity of basic linear algebra, basic random processes
and undergraduate level signal processing techniques. The course is a
pre-requiste for EE504.
Course Outline:
- Deterministic
Signals and Processing Methods
- Review of linear
algebra (Matrices, basis expansions, linear space, sub-space, special
matrices, eigenvalue-eigenvector)
- Review of DSP
topics, (Fourier Transform, Z-transform, Linear time invariant systems,
impulse response, convolution, connections of DSP operators with
matrices, convolution matrix, downsampling matrix, projection matrix
etc.)
- Review of
discrete time processing of continuous signals (Fundamental idea of DSP)
- Random Signals
- Probability and
random processes
- Expectations,
mean and moment calculations, characteristic functions
- Ergodicity (mean
ergodic, auto-correlation ergodic)
- Power spectrum
density
- Random vectors,
auto-correlation matrices, covariance
- Gaussian
processes
- Parameter
estimation
- Bias,
consistency
- MS estimation
- Linear MS
estimation
- Cramer – Rao
bound and efficient estimates
- LS estimates
- Applications to
signal modelling
- Optimal Filtering
- AR, MA, ARMA
models
- Wiener
Filtering, Linear Prediction
- Lattice
implementations
- Signal Modeling
- LS, Pade, Prony
- Lattice filters,
Levinson Recursion
Grading: HW’s
with Matlab assignments plus two midterms and a final
Textbooks:
- Charles. W.
Therrien, “Discrete Random Signals And Statistical Processing,” Prentice
Hall, 1992. (will be followed closely)
- M.H. Hayes,
“Statistical Digital Signal Processing and Modelling”, Wiley, 1996.
(textbook of EE504, highly recommended, slightly more advanced)
- A. Papoulis,
“Probability, Random Variables and Stochastic Processes,” Mc-Graw Hill,
1984. (very valuable reference book, contains topics of EE503, EE504,
EE531 and more)
Instructor: Çağatay Candan, C-105, 210-2355, ccandan .at. metu