1995
DOI: 10.1109/18.391243
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The capacity of average and peak-power-limited quadrature Gaussian channels

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Cited by 221 publications
(240 citation statements)
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“…In [8] some comparison between squared QAM and circular APSK over linear channels was performed based on the computation of the error bound parameter, showing some minor potential advantage of APSK. Further work on mutual information for modulations with average and peak power constraints is reported in [9], which proves the advantages of circular APSK constellations under those power constraints. Mutual information performance loss for APSK in peak power limited Gaussian complex channels is reported in [10] and compared to classical QAM modulations; it is shown that under this assumption APSK considerably outperforms QAM in terms of mutual information, the gain particularly remarkable for 16-ary and 64-ary constellations.…”
Section: Introductionmentioning
confidence: 99%
“…In [8] some comparison between squared QAM and circular APSK over linear channels was performed based on the computation of the error bound parameter, showing some minor potential advantage of APSK. Further work on mutual information for modulations with average and peak power constraints is reported in [9], which proves the advantages of circular APSK constellations under those power constraints. Mutual information performance loss for APSK in peak power limited Gaussian complex channels is reported in [10] and compared to classical QAM modulations; it is shown that under this assumption APSK considerably outperforms QAM in terms of mutual information, the gain particularly remarkable for 16-ary and 64-ary constellations.…”
Section: Introductionmentioning
confidence: 99%
“…The algorithm 8 for finding the number, the positions and the probabilities of the optimal mass points is exactly the same as that explained in [2]. When the average power constraint is relaxed, figures 2 to 6 show the capacity of the channel in (2) Figure 7 shows the capacity of the four dimensional channel versus u p along with the optimal input for a fixed average power u a = 10.…”
Section: Numerical Resultsmentioning
confidence: 85%
“…In [2], Shamai and Bar-David gave a full account on the capacity of a quadrature Gaussian channel under the aforementioned constraints and proved that the optimal input distribution has a discrete amplitude and a uniform independent phase. This discreteness in the optimal input distribution was surprisingly shown in [3] to be true even without a peak power constraint for the Rayleigh-fading channel when no channel state information (CSI) is assumed either at the receiver or the transmitter.…”
Section: Introductionmentioning
confidence: 99%
“…. , n [22]. Note that for a given code, the randomness in E[x 2 t (M )] ≤ P is only due to the message M .…”
Section: Continuous Channelsmentioning
confidence: 99%