Modern sampling theory : mathematics and applications /
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| Imprint: | Boston : Birkhàˆuser, c2001. |
|---|---|
| Description: | xvi, 417 p. : ill. ; 24 cm. |
| Language: | English |
| Series: | Applied and numerical harmonic analysis |
| Subject: | Sampling (Statistics) Sampling (Statistics) |
| Format: | Print Book |
| URL for this record: | http://pi.lib.uchicago.edu/1001/cat/bib/4473175 |
Table of Contents:
- Introduction
- On the transmission capacity of the "ether" and wire in electrocommunications
- Part I. Sampling, wavelets, and the uncertainty principle
- Wavelets and sampling
- Embeddings and uncertainty principles for generalized modulation spaces
- Sampling theory for certain hilbert spaces of bandlimited functions
- Shannon-type wavelets and the convergence of their associated wavelet series
- Part II. Sampling topics from mathematical analysis
- Non-uniform sampling in higher dimensions: From trigonometric polynomials to bandlimited functions
- The analysis of oscillatory behavior in signals through their samples
- Residue and sampling techniques in deconvolution
- Sampling theorems from the iteration of low order differential operators
- Approximation of continuous functions by Rogosinski-Type sampling series
- Part III. Sampling tools and applications
- Fast fourier transforms for nonequispaced data: A tutorial
- Efficient minimum rate sampling of signals with frequency support over non-commensurable sets
- Finite and infinite-dimensional models for oversampled filter banks
- Statistical aspects of sampling for noisy and grouped data
- Reconstruction of MRI images from non-uniform sampling
- application to Intrascan motion correction in functional MRI
- Efficient sampling of the rotation invariant radon transform
