Abstract
The data of interest are assumed to be represented as N-dimensional real vectors, and these vectors are compressible in some linear basis B, implying that the signal can be reconstructed accurately using only a small number M Lt N of basis-function coefficients associated with B. Compressive sensing is a framework whereby one does not measure one of the aforementioned N-dimensional signals directly, but rather a set of related measurements, with the new measurements a linear combination of the original underlying N-dimensional signal. The number of required compressive-sensing measurements is typically much smaller than N, offering the potential to simplify the sensing system. Let f denote the unknown…
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Topics
Keywords
- Compressed sensing
- Signal reconstruction
- Algorithm
- Measure (data warehouse)
- Basis function
- Mathematics
- Bayesian probability
- SIGNAL (programming language)
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