1995
DOI: 10.1364/josab.12.001801
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Ultrafast measurement of optical-field statistics by dc-balanced homodyne detection

Abstract: The technique of dc-balanced, pulsed homodyne detection for the purpose of determining optical-field statistics on short time scales is analyzed theoretically. Such measurements provide photon-number and phase distributions associated with a repetitive signal light field in a short time window. Time-and space-varying signal and local-oscillator pulses are treated, thus generalizing earlier treatments of photoelectron difference statistics in homodyne detection. Experimental issues, such as the effects of imper… Show more

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Cited by 99 publications
(73 citation statements)
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“…The meaning of Eqs. ͑11͒ and ͑12͒ is that the BHD detects the state of the electromagnetic field in the spatialtemporal mode defined by the LO pulse ͑Smithey, Beck, Raymer, et al, 1993;Raymer et al, 1995;Raymer and Beck, 2004͒. This allows temporal and spatial selectivity, or gating, of the signal field ͑not the signal intensity͒.…”
Section: ͑10͒mentioning
confidence: 99%
See 1 more Smart Citation
“…The meaning of Eqs. ͑11͒ and ͑12͒ is that the BHD detects the state of the electromagnetic field in the spatialtemporal mode defined by the LO pulse ͑Smithey, Beck, Raymer, et al, 1993;Raymer et al, 1995;Raymer and Beck, 2004͒. This allows temporal and spatial selectivity, or gating, of the signal field ͑not the signal intensity͒.…”
Section: ͑10͒mentioning
confidence: 99%
“…2͒. The "detected" Wigner function W det corresponds to the ideal Wigner function ͑16͒ for a loss-free detector, and for a detector with quantum efficiency it is obtained from the latter via a convolution ͑Leonhardt and Paul, 1993;Kuhn et al, 1994;Raymer et al, 1995;Leonhardt, 1997͒,…”
Section: ͑16͒mentioning
confidence: 99%
“…The challenge for effective-medium theories in quantum optics is to predict observable effects of this quantum noise well. Homodyne detection of output light.-Let us now consider an experiment in which we probe our metamaterial with quantum states of light, and predict the output as measured with a balanced homodyne detector [32,33], see Fig. 1.…”
mentioning
confidence: 99%
“…There, one creates an ensemble of identically prepared systems for each phase ϕ of the LO and measures the marginal distributions µ ϕ (δz; ϕ) corresponding to the rotated quadrature exp(iδb † δbϕ)δẑ exp(−iδb † δbϕ), where δb and δẑ denote the uctuations around the the steady state values [47]. From the marginal distributions one can then, at the end of data collection, reconstruct the state of the system [48]. This method has the drawback that the algorithm for state reconstruction is applied at the very end of data collection, a feature which makes it unappealing for state control and manipulation.…”
Section: Discussionmentioning
confidence: 99%