1984
DOI: 10.1049/el:19840684
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Probability of error for optical heterodyne DPSK system with quantum phase noise

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Cited by 109 publications
(48 citation statements)
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“…This was discussed for FSK and OOK systems in [lo]. With this approach, the form of the receiver is given by (8) but the impulse response in (2) is defined for 0 5 t 5 yT where 0 < y < 1. Hence y is the factor by which the sampling time is reduced.…”
Section: Standard Binary Dpsk Receivermentioning
confidence: 99%
“…This was discussed for FSK and OOK systems in [lo]. With this approach, the form of the receiver is given by (8) but the impulse response in (2) is defined for 0 5 t 5 yT where 0 < y < 1. Hence y is the factor by which the sampling time is reduced.…”
Section: Standard Binary Dpsk Receivermentioning
confidence: 99%
“…6 the experimental and theoretical phase noise penalties at various BER's in a mannar similar to that used in [6]. At linewidth of 1.2 MHz, E = 0.33 percent, the experimental system degradation is consistently higher than that of the theoretical estimate.…”
Section: Apparatus and Experimentsmentioning
confidence: 84%
“…These calculations predicted the degradations from optimal performance of a DPSK system, in the presence of laser phase noise. More detailed calculations [5], [6] followed taking into consideration the practical implementation of such a system by also considering post detection electronics. These detailed calculations assume an a priori knowledge of the probability density function of the carrier phase and calculate the subsequent effect by following it through the demodulation electronic components.…”
mentioning
confidence: 99%
“…Since is deterministic, the error probability formula (13) still applies. Thus using and (14) into (13) we get for coherent MPSK reception (16) Finally, when is Gaussian distributed, averaging (15) and (16) with respect to and using the fact that , we obtain, as done by Nicholson for DPSK [37], the desired expression of the BER, which in (1) and (3) is specialized to DQPSK/QPSK respectively by considering that the BER is approximately half the symbol error probability [38, footnote p. 1834].…”
Section: Appendix II Psk Ber With Gaussian Phase Noisementioning
confidence: 99%