Listed in: Mathematics and Statistics, as MATH-320
Formerly listed as: MATH-19
Tanya L. Leise (Section 01)
The first half of the course covers continuous and discrete Fourier transforms (including convolution and Plancherel’s formula), Fourier series (including convergence and the fast Fourier transform algorithm), and applications like heat conduction along a rod and signal processing. The second half of the course is devoted to wavelets: Haar bases, the discrete Haar transform in 1 and 2 dimensions with application to image analysis, multiresolution analysis, filters, and wavelet-based image compression like JPEG2000. Three class hours per week plus a weekly one-hour computer laboratory.
Requisite: MATH 211 and 271 or 272. Fall semester. Professor Leise.
Section 01
M 09:00 AM - 09:50 AM SMUD 202
W 09:00 AM - 09:50 AM SMUD 202
F 09:00 AM - 09:50 AM SMUD 202
Section 01
Tu 09:00 AM - 09:50 AM SMUD 014
This is preliminary information about books for this course. Please contact your instructor or the Academic Coordinator for the department, before attempting to purchase these books.
| ISBN | Title | Publisher | Author(s) | Comment | Book Store | Price |
|---|---|---|---|---|---|---|
| Wavelet Theory: An Elementary Approach with Applications | Wiley-Interscience | Ruch and Van Fleet | Amherst Books | TBD |
These books are available locally at Amherst Books.