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Intro
Contents
Preface
1. Introduction
PART I. THEORY OF THE SPARSE FOURIER TRANSFORM
2. Preliminaries
3. Simple and Practical Algorithm
4. Optimizing Runtime Complexity
5. Optimizing Sample Complexity
6. Numerical Evaluation
PART II. APPLICATIONS OF THE SPARSE FOURIER TRANSFORM
7. GHz-Wide Spectrum Sensing and Decoding
8. Faster GPS Synchronization
9. Light Field Reconstruction
10. Fast In-Vivo MRS Acquisition with Artifact Suppression
11. Fast Mu1ti-Dimensional NMR Acquisition and Processing
12. Conclusion
A. Proofs
B. The Optimality of the Exactly k-Sparse Algorithm 4.1
C. Lower Bound of the Sparse Fourier Transform in the General Case
D. Efficient Constructions of Window Functions
E. Sample Lower Bound for the Bernoulli Distribution
F. Analysis of the QuickSync System
G. A 0.75 Million Point Sparse Fourier Transform Chip
References
Author Biography.

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