@inbook{3236645441a04a07825f24f366312502,
title = "Temporal compressive sensing for video",
abstract = "Video camera architects must design cameras capable of high-quality, dynamic event capture, while adhering to power and communications constraints. Though modern imagers are capable of both simultaneous spatial and temporal resolutions at micrometer and microsecond scales, the power required to sample at these rates is undesirable. The field of compressive sensing (CS) has recently suggested a solution to this design challenge. By exploiting physical-layer compression strategies, one may overlay the original scene with a coding sequence to sample at sub-Nyquist rates with virtually no additional power requirement. The underlying scene may be later estimated without significant loss of fidelity. In this chapter, we cover a variety of such strategies taken to improve an imager{\textquoteright}s temporal resolution. Highlighting a new low-power acquisition paradigm, we show how a video sequence of high temporal resolution may be reconstructed from a single video frame taken with a low-framerate camera.",
keywords = "Compressive sense, Gaussian mixture model, International standard organization, Spatial light modulator, Transmission function",
author = "Patrick Llull and Xin Yuan and Xuejun Liao and Jianbo Yang and David Kittle and Lawrence Carin and Guillermo Sapiro and Brady, {David J.}",
note = "Funding Information: Acknowledgements The research, results, and theory presented here were supported by the Knowledge Enhanced Compressive Measurement Program at the Defense Advanced Research Projects Agency, grant N660011114002. Additional support from the ONR, NGA, ARO, and NSF is acknowledged. Publisher Copyright: {\textcopyright} Springer International Publishing Switzerland 2015.",
year = "2015",
doi = "10.1007/978-3-319-16042-9_2",
language = "English (US)",
series = "Applied and Numerical Harmonic Analysis",
publisher = "Springer International Publishing",
number = "9783319160412",
pages = "41--74",
booktitle = "Applied and Numerical Harmonic Analysis",
edition = "9783319160412",
}