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Signal-to-Noise Ratio and Minimum Detectable Number of Photons

3 Signal-to-Noise Ratio and Minimum Detectable Number of Photons [Pg.237]

We now follow the usual procedure used for the single-quantum case [7.4-6,10] to calculate the approximate SNR for fc-photon sinusoidal heterodyne detection. We begin with two-quantum photomixing, neglecting the double-difference-frequency component and assuming that the ac signal is at the fundamental- [Pg.237]

We now assume that one of the waves (which we call the local oscillator or LO) is strong, i.e., in which case [Pg.238]

The noise power can be obtained from the two-quantum photocurrent spectrum [7.39] which, in turn, is related to the stochastic nature of the radiation source. For a coherent and strong LO, however, the /c-quantum counting statistics will be Poisson [7.41,42], and the two-quantum (shot) noise power is then [Pg.238]

Using the relationship between the two-quantum yield and the two-quantum efficiency t/2 given in (7.4), we finally obtain [Pg.238]




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Detecter noise

Detection ratio

Minimum number

Noise detection

Numbers ratios

Photon noise

Photon numbers

Photonic detection

Photonic signals

Signal detection

Signal noise

Signal-to-noise

Signal-to-noise ratio

Signal-to-noise ratio and detection

Signal/noise ratio

Signals and noise

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