2015
DOI: 10.1109/lsp.2015.2408574
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Quantifying the Transmit Diversity Order of Euclidean Distance Based Antenna Selection in Spatial Modulation

Abstract: Abstract-In this letter, we quantify the transmit diversity order of the SM system operating in a closed-loop scenario. Specifically, the SM system relying on Euclidean distance based antenna subset selection (EDAS) is considered and the achievable diversity gain is evaluated. Furthermore, the resultant trade-off between the achievable diversity gain and switching gain is studied. Simulation results confirm our theoretical results. Specifically, at a symbol error rate of about the signal-to-noise ratio gain ac… Show more

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Cited by 59 publications
(45 citation statements)
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“…Proof: The proof directly follows from Proposition 3 [6] and Proposition 2 [25]. The ED-TAS [25] based TA subset is given by…”
Section: A Proposed Partial-sic Aided Tas (Sic-tas) Algorithmmentioning
confidence: 96%
See 2 more Smart Citations
“…Proof: The proof directly follows from Proposition 3 [6] and Proposition 2 [25]. The ED-TAS [25] based TA subset is given by…”
Section: A Proposed Partial-sic Aided Tas (Sic-tas) Algorithmmentioning
confidence: 96%
“…1) Owing to the high transmit diversity order attainable by ED-TAS [25], it has attracted significant research interests in the recent past. However, all the existing antenna subset selection schemes [21]- [28], including the ED-TAS have only been studied under flat-fading channel conditions, which do not reflect the realistic channel conditions, where the channel is frequency selective.…”
Section: P Yang Et Almentioning
confidence: 99%
See 1 more Smart Citation
“…. , X n } is a collection of TCBs, f(·) can be any metric of interest such as the capacity [25], the minimum Euclidean distance [28] etc. Upon obtaining X = X i * from (4), the receiver feeds the codebook index i * back to the transmitter, and uses the receive processing matrix Z = Z j * for its subsequent reception.…”
Section: A System Modelmentioning
confidence: 99%
“…Furthermore, low-complexity antenna selection algorithms were proposed in [26], [27]. The transmit diversity order of EDAS was quantified in [28], while Sun et. al.…”
Section: Introductionmentioning
confidence: 99%