Definitions: linear systems (wikipedia)
Examples, lectures and applications:
Definitions: convolution (wikipedia), convolution (OED)
Examples, lectures and applications:
Definitions: fourier transform (wikipedia), fourier series (wikipedia), fourier (OED)
Examples, lectures, and applications:
Fourier Transform
Discrete Fourier Transform
Fourier Series Approximation
Discrete-Time Fourier Series
Discrete-Time Fourier Transform Properties
Discrete-Time Fourier Transform (MIT)
1D Fast Fourier Transform
Definitions: Z-transform (wikipedia)
Examples, lectures and applications:
Internet Resources for Z-Transform
Definitions: Laplace Transform (wikipedia), Laplace (OED)
Examples, lectures and applications:
Symbolic Inverse Laplace Transform Applet
The most useful library article databases for this class will be:
Below are links to some of the articles you can find using these databases (once you find an article you want, look for an html or pdf full text link, or a Get It/ Get This Article/ link to get the full text of the article):
- Chong-Yung Chi. Fourier series based nonminimum phase model for statistical signal processing. IEEE Transactions on Signal Processing 47.8
- O'Connell, R.A. Simple recursive processes for determining Laplace and Z transforms of the zero-input responses of linear time-invariant systems. IEEE Transactions on Education 45.2
- Goldberg, I.S.; Block, M.G.; Rojas, R.E. A systematic method for the analytical evaluation of convolution integrals. IEEE Transactions on Education 45.1
- Sandberg, I.W. A note on the convolution scandal. IEEE Signal Processing Letters 8.7

Jim Van Loon
Research Data Librarian
jevanloon@oakland.edu
248.370.2477

Moh Zohdy
Professor, Electrical and Computer Engineering
Email: zohdyma@oakland.edu
Phone: 248.370.2234
Use the catalog to find books we have in the Kresge Library. Also use the catalog to see if we have access to a particular journal title online or in print. Here are some sample searches:
Interlibrary Loan
You may request materials we don't have and we'll borrow them from another library for you.