Approximation of continuous problems in Fourier Analysis by finite dimensional ones: The setting of the Banach Gelfand Triple
Duration: 51 mins 23 secs
Share this media item:
Embed this media item:
Embed this media item:
About this item
| Description: |
Feichtinger, H
Wednesday 19th June 2019 - 11:10 to 12:00 |
|---|
| Created: | 2019-06-20 08:40 |
|---|---|
| Collection: | New trends and challenges in the mathematics of optimal design |
| Publisher: | Isaac Newton Institute |
| Copyright: | Feichtinger, H |
| Language: | eng (English) |
| Distribution: |
World
(downloadable)
|
| Explicit content: | No |
| Aspect Ratio: | 16:9 |
| Screencast: | No |
| Bumper: | UCS Default |
| Trailer: | UCS Default |
| Abstract: | When it comes to the constructive realization of operators arising in Fourier Analysis, be it the Fourier transform itself, or some convolution operator, or more generally an (underspread) pseudo-diferential operator it is natural to make use of sampled version of the ingredients. The theory around the Banach Gelfand Triple (S0,L2,SO') which is based on methods from Gabor and time-frequency analysis, combined with the
relevant function spaces (Wiener amalgams and modulation spaces) allows to provide what we consider the appropriate setting and possibly the starting point for qualitative as well as later on more quantitative error estimates. |
|---|---|
Available Formats
| Format | Quality | Bitrate | Size | |||
|---|---|---|---|---|---|---|
| MPEG-4 Video | 640x360 | 1.94 Mbits/sec | 747.87 MB | View | Download | |
| WebM | 640x360 | 668.75 kbits/sec | 251.76 MB | View | Download | |
| iPod Video | 480x270 | 522.01 kbits/sec | 196.46 MB | View | Download | |
| MP3 | 44100 Hz | 249.76 kbits/sec | 94.09 MB | Listen | Download | |
| Auto * | (Allows browser to choose a format it supports) | |||||