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Friday November 11, 2011 (Week 12) - See [[Lecture Schedule ECE438Fall11 Boutin|Course Outline]]. | Friday November 11, 2011 (Week 12) - See [[Lecture Schedule ECE438Fall11 Boutin|Course Outline]]. | ||
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| − | Today we | + | Today we covered the inverse [[:Category:continuous-space Fourier transform|continuous-space Fourier transform (CSFT)]] formula along with some properties of the [[:Category:continuous-space Fourier transform|CSFT]]. We also obtained the formulas for the [[:Category:continuous-space Fourier transform|CSFT]] and inverse [[:Category:continuous-space Fourier transform|CSFT]] in polar coordinates. |
| + | ==Relevant Rhea pages== | ||
| + | *[[Continuous_Space_Fourier_Transform_(frequences_in_hertz)|Table of CSFT pairs and properties]] | ||
==Action Items== | ==Action Items== | ||
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**[[Compute_CSFT_of_2D_rect_function_ECE438F11|Obtain the continuous-space Fourier transform of a 2D rect]] | **[[Compute_CSFT_of_2D_rect_function_ECE438F11|Obtain the continuous-space Fourier transform of a 2D rect]] | ||
**[[Compute_CSFT_of_2D_sinc_function_ECE438F11|Obtain the continuous-space Fourier transform of a 2D sinc]] | **[[Compute_CSFT_of_2D_sinc_function_ECE438F11|Obtain the continuous-space Fourier transform of a 2D sinc]] | ||
| + | *Suggest practice problems for exam 2!! (you can write them below) | ||
<br> Previous: [[Lecture33ECE438F11|Lecture 33]] Next: [[Lecture35ECE438F11|Lecture 35]] | <br> Previous: [[Lecture33ECE438F11|Lecture 33]] Next: [[Lecture35ECE438F11|Lecture 35]] | ||
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[[2011_Fall_ECE_438_Boutin|Back to ECE438 Fall 2011]] | [[2011_Fall_ECE_438_Boutin|Back to ECE438 Fall 2011]] | ||
| − | [[Category: | + | [[Category:continuous-space Fourier transform]] |
| − | [[Category: | + | [[Category:ECE438Fall2011Boutin]] |
[[Category:ECE438]] | [[Category:ECE438]] | ||
| + | [[Category:signal processing]] | ||
| + | [[Category:ECE]] | ||
| + | [[Category:Blog]] | ||
Latest revision as of 05:32, 11 September 2013
Lecture 34 Blog, ECE438 Fall 2011, Prof. Boutin
Friday November 11, 2011 (Week 12) - See Course Outline.
Today we covered the inverse continuous-space Fourier transform (CSFT) formula along with some properties of the CSFT. We also obtained the formulas for the CSFT and inverse CSFT in polar coordinates.
Relevant Rhea pages
Action Items
- Solve the following problems on "Spectral Analysis of continuous-space (2D) signals" and share your answers for feedback:
- Suggest practice problems for exam 2!! (you can write them below)
Previous: Lecture 33 Next: Lecture 35
