2016
DOI: 10.1109/msp.2016.2582378
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Computational Snapshot Multispectral Cameras: Toward dynamic capture of the spectral world

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Cited by 244 publications
(124 citation statements)
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“…In pursuit of ultra-high spatial resolution, such as gigapixel, multi-camera systems and arrays have been developed [7], [8], [30]. In particular, cameras with different properties have been combined in a hybrid setup to sample and synthesize images from a variety of light components, such as hyperspectral imaging [11], low light imaging [27], and light fields [39], [43]. Pelican imaging and Light are two recent companies that launched products with multiple cameras on board that capture a diverse set of images and synthesize a desired image with high dynamic range, long-range depth, or light field [39] .…”
Section: Related Workmentioning
confidence: 99%
“…In pursuit of ultra-high spatial resolution, such as gigapixel, multi-camera systems and arrays have been developed [7], [8], [30]. In particular, cameras with different properties have been combined in a hybrid setup to sample and synthesize images from a variety of light components, such as hyperspectral imaging [11], low light imaging [27], and light fields [39], [43]. Pelican imaging and Light are two recent companies that launched products with multiple cameras on board that capture a diverse set of images and synthesize a desired image with high dynamic range, long-range depth, or light field [39] .…”
Section: Related Workmentioning
confidence: 99%
“…The values of the nonzero entries of the matrices are linked to Eqs. (18) and (19). Notice that one single sensor can measure several datacube elements.…”
Section: Matrix Forward Modelmentioning
confidence: 99%
“…An important aspect of hyperspectral imagers is the generation of vast amounts of data, accompanied by challenges in processing. Modern techniques, such as coded aperture snapshot spectral imaging (CASSI), are moving towards minimizing data collection at the acquisition stage by using computational methods to sample below the Nyquist-Shannon limit [30,31,32,33,34,35,36,37,38]. If a signal is sparse, with only few non-zero terms, a lot of redundant information is collected to meet the requirements of the sampling theorem.…”
Section: Fiber Imaging Spectrometermentioning
confidence: 99%