DocumentCode :
1438739
Title :
Compressive sensing [Instrumentation Notes]
Author :
Engelberg, Shlomo
Author_Institution :
the electronics department of the Jerusalem College of Technology
Volume :
15
Issue :
1
fYear :
2012
fDate :
2/1/2012 12:00:00 AM
Firstpage :
42
Lastpage :
46
Abstract :
Though mathematical theorems do not have exceptions, sometimes it is possible to "sneak around" the hypotheses of the theorems and achieve things that seem to be impossible. The Nyquist sampling theorem is a case in point. The theorem seems to sav that if vou have a low-pass signal, then you need to sample the signal at a rate that is more than twice the highest frequency in the signal. In fact, there are many ways of supplementing the hypotheses of the theorem and achieving better results. In this brief introduction to compressive sensing, we present one such technique and a simple application.The literature on compressive sensing is vast and is growing all the time. There are many, many other interesting applications of compressive sensing. The interested reader might want to read about the one pixel camera, for example.
Keywords :
compressed sensing; mathematical analysis; signal sampling; Nyquist sampling theorem; compressive sensing; mathematical theorem; Bandwidth; Compressed sensing; Sampling methods; Signal processing;
fLanguage :
English
Journal_Title :
Instrumentation & Measurement Magazine, IEEE
Publisher :
ieee
ISSN :
1094-6969
Type :
jour
DOI :
10.1109/MIM.2012.6145261
Filename :
6145261
Link To Document :
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