1969
DOI: 10.1063/1.1652979
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Imaging by Correlation of Intensity Fluctuations

Abstract: A new way of obtaining images of complex incoherently illuminated subjects is demonstrated. A correlation interferometer measures and records the square of the modulus of the two-dimensional coherence function of a thermally illuminated object and a displaced reference point source. The Fourier transform of this correlation function contains an inverted and uninverted image of the subject.

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Cited by 17 publications
(6 citation statements)
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“…This approach has been applied in the temporal domain for reconstruction of just the amplitude of an object. 17 In this work, we recover the complex coherence function of the laser speckle arising out of an object hidden behind a random phase screen and employ this for the recovery of the hidden object, both amplitude and phase. The present work is different from that of Ref.…”
Section: Recovery Of Complex Valued Objects From Two-point Intensity mentioning
confidence: 99%
“…This approach has been applied in the temporal domain for reconstruction of just the amplitude of an object. 17 In this work, we recover the complex coherence function of the laser speckle arising out of an object hidden behind a random phase screen and employ this for the recovery of the hidden object, both amplitude and phase. The present work is different from that of Ref.…”
Section: Recovery Of Complex Valued Objects From Two-point Intensity mentioning
confidence: 99%
“…Although this does not impede the measurement of centro-symmetric objects (indeed as was done with the Narrabri Stellar Intensity Interferometer), it has been shown that the phase can be recovered using correlations between more than two signals [12,13]. Also superimposing a coherent beam from a known reference source on the light beam of the target source would allow the recovery of the phase [12], see also [14,15].…”
Section: Basic Differences Between Michelson and Intensity Interferommentioning
confidence: 99%
“…These relationships are referred to as Wiener-Khintchine and Van Cittert-Zernike theorems'- 4 and provide, respectively, the bases for Fouier spectroscopy 5 , 6 and interferometric imaging. [7][8][9][10][11][12][13][14] Unfortunately, however, general radiative objects cannot uniquely be identified by these separate densities. For unique identification, the general power density G(x, y, v) that is dependent on both spatial position (x, y) and optical frequency v is desired.…”
Section: Introductionmentioning
confidence: 99%
“…This is because most of the incident flux is rejected by the spectral filter or the spectrometer slit. The multiplexing technique' 8 employed in Hadamard-transform spectrometers may improve the efficiency. The Hadamard-transform imaging spectrometers' 8 ' 19 literally aim to measure G(x, y, v), yet they have an additional purpose of using a single detector with the doubly multiplexing technique.…”
Section: Introductionmentioning
confidence: 99%