1998
DOI: 10.1364/ol.23.000820
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Three-dimensional source reconstruction with a scanned pinhole camera

Abstract: We present a simple reconstruction algorithm for three-dimensional (3D) incoherent source distributions imaged by a laterally scanned pinhole camera. We consider digital sampling of multiple pinhole images for 3D reconstruction and implement an experimental demonstration with lateral resolution of 2x10(-3) rad and longitudinal resolution of approximately 0.14z(2) m , where z is the object-to-pinhole distance in meters.

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Cited by 19 publications
(11 citation statements)
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“…This quantity is related to the spatial resolution achievable in the plane of the imager (R p ) and it depends also on the dimension of the pinhole d eff in the pinhole camera resolution R t . 24 The spatial resolution R p as a function of the SCD and the overall transverse accuracy ε xy are plotted in Fig. 5(c) (dash line and solid line, respectively).…”
Section: Resultsmentioning
confidence: 99%
“…This quantity is related to the spatial resolution achievable in the plane of the imager (R p ) and it depends also on the dimension of the pinhole d eff in the pinhole camera resolution R t . 24 The spatial resolution R p as a function of the SCD and the overall transverse accuracy ε xy are plotted in Fig. 5(c) (dash line and solid line, respectively).…”
Section: Resultsmentioning
confidence: 99%
“…8,9 By an appropriate Fourier transform from the spatial frequency coordinates 10 Next we show that, if a is chosen to be a ϭ Ϫ1͑͞2f ͒, h͑u, v͒ is equal to the complex amplitude on the output plane of the equivalent coherent system, shown in Fig. 2͑b͒.…”
Section: Recording and Synthesizing The Computer-generated Hologrammentioning
confidence: 94%
“…Sparse data matrices have been utilized in rigorous mathematical description by Candes, Tao, Romberg and Donoho [10][11][12] in their compressive sensing demonstration that signals which are sparse in a certain basis, and are sampled by multiplex encodings may be accurately inferred with high probability using fewer measurements than suggested by Nyquist sampling theorem where the sampling rate must be greater than twice the spatial bandwidth [13]. This is done to show how information representation may be significantly reduced in quantity of data if proper bases are chosen.…”
Section: Aperture Coding and Sparse Matricesmentioning
confidence: 99%
“…This implies that independent information that represent a correlated set contains maximal information if the "key" that represents the correlated-ness of the data is known, otherwise the independent data are purely random. Mark, Brady et al [13][14] began experimentation on an idea that fascinated the optics industry. He noted that through proper aperture coding the wealth of information that is stored in a single image may be reconstructed through digital processing and the realignment of multiple pinholes at the receiver.…”
Section: Introductionmentioning
confidence: 99%