Near-Optimal Signal Recovery From Random Projections: Universal Encoding Strategies?
California Institute of Technology · University of California, Los Angeles
Abstract
Suppose we are given a vector <emphasis><formula formulatype="inline"> <tex>$f$</tex></formula></emphasis> in a class <emphasis><formula formulatype="inline"> <tex>${\cal F} \subset{\BBR}^N$</tex></formula></emphasis>, e.g., a class of digital signals or digital images. How many linear measurements do we need to make about <emphasis><formula formulatype="inline"><tex>$f$</tex></formula></emphasis> to be able to recover <emphasis><formula formulatype="inline"><tex>$f$</tex> </formula></emphasis> to within precision <emphasis><formula formulatype="inline">…
Citation impact
- FWCI
- 245.82
- Percentile
- 100%
- References
- 50
Authors
2Topics & keywords
- Emphasis (telecommunications)
- Mathematics
- Combinatorics
- Computer science
- Telecommunications