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  1. Compressed sensing - Wikipedia
  2. Compressed Sensing and its Applications
  3. Deliverables
  4. Online Compressed Sensing : Theory And Applications 2012
  5. 1. Introduction

Then go to step 5.

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Compressed sensing - Wikipedia

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Under the header JavaScript select the following radio button: Allow all sites to run JavaScript recommended. Eldar , Gitta Kutyniok Hardcover June 29, Prices and offers may vary in store. Compressed sensing is an exciting, rapidly growing field, attracting considerable attention in electrical engineering, applied mathematics, statistics and computer science. This book provides the first detailed introduction to the subject, highlighting recent theoretical advances and a range of applications, as well as outlining numerous remaining research challenges.

Compressed Sensing and its Applications

After a thorough review of the basic theory, many cutting-edge techniques are presented, including advanced signal modeling, sub-Nyquist sampling of analog signals, non-asymptotic analysis of random matrices, adaptive sensing, greedy algorithms and use of graphical models. All chapters are written by leading researchers in the field, and consistent style and notation are utilized throughout. Key background information and clear definitions make this an ideal resource for researchers, graduate students and practitioners wanting to join this exciting research area. It can also serve as a supplementary textbook for courses on computer vision, coding theory, signal processing, image processing and algorithms for efficient data processing.

Deliverables

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Online Compressed Sensing : Theory And Applications 2012

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  • Weekly Seminar Series: “Compressed Sensing: Introduction to Theory and Practical Algorithms”;
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  • Compressed sensing;

Table of Contents 1. Introduction to compressed sensing Mark A. Davenport, Marco F.

1. Introduction

Lectures Tuesday, Thursday p. Room: Applied Physics. External links. This fact may change the way engineers think about signal acquisition in areas ranging from analog-to-digital conversion, digital optics, magnetic resonance imaging, and seismics. The discoveries made in this field inform a number of statistical problems related to parameter estimation in high dimensions, and problems having to do with the recovery of large data matrices from incomplete sets of entries the famous Netflix Prize.

Course covers 1 fundamental theoretical and mathematical ideas 2 efficient numerical methods in large-scale convex optimization for reconstructing signals and images from compressive samples 3 progress in implementing compressive sensing ideas into acquisition devices. The course will emphasize the many connections with information theory, statistics, and probability theory.

Course objectives: This is a seminar-style course with the following goals: to present the basic theory and ideas showing when it is possible to reconstruct sparse or nearly sparse signals from undersampled data to expose students to recent ideas in modern convex optimization allowing rapid signal recovery or parameter estimation to give students a sense of real applications that might benefit from compressive sensing ideas.

Prerequisite: Familiarity with the following subjects: probability theory, and especially ideas from large deviations theory statistical estimation, model selection, and especially ideas from decision theory linear algebra basic convex analysis and optimization.


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Syllabus: Sparsity L1 minimization Probabilistic approach to compressed sensing Deterministic approach to compressed sensing Robustness vis a vis noise Sparse regression Smooth convex optimization: optimal first-order methods Nesterov's algorithm , complexity analysis Nonsmooth convex optimization: smooth approximations of nonsmooth functions, prox-functions, Nesterov's algorithm Mirror-descent algorithms Applications in magnetic resonance imaging MRI Applications in analog-to-digital conversion Low-rank matrix recovery Nuclear-norm minimization Textbooks: There is no required text but the following titles may prove useful Probability and Random Processes by G.

Grimmett and D. Stirzaker, 3rd.