2014
DOI: 10.1109/tit.2013.2292513
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Fast-Decodable MIDO Codes With Large Coding Gain

Abstract: Abstract-In this paper, a new method is proposed to obtain full-diversity, rate-2 (rate of 2 complex symbols per channel use) space-time block codes (STBCs) that are full-rate for multiple input, double output (MIDO) systems. Using this method, rate-2 STBCs for 4×2, 6×2, 8×2 and 12×2 systems are constructed and these STBCs are fast ML-decodable, have large coding gains and STBC-schemes consisting of these STBCs have a non-vanishing determinant (NVD) so that they are DMT-optimal for their respective MIDO system… Show more

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Cited by 22 publications
(39 citation statements)
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“…Park et al report the asymptotic power gain of 0.5799dB with TQAM over SQAM, identical peak-to-average-power ratio for significantly large constellation size M and a significant reduction in EP with tolerable detection complexity in an AWGN channel [260]. Therefore, hexagonal QAM (HQAM) is preferred for various applications, including advanced channel coding [261], multi-antenna systems [262], multicarrier systems [263], physical-layer network coding [264], and optical communications [265]. Next step is the distribution of lattice around origin, which can be packed in square, cross, elliptical, circular, rectangular, or parallelogram envelops [247], [257], [266].…”
Section: A Asymmetric Signal Designmentioning
confidence: 99%
“…Park et al report the asymptotic power gain of 0.5799dB with TQAM over SQAM, identical peak-to-average-power ratio for significantly large constellation size M and a significant reduction in EP with tolerable detection complexity in an AWGN channel [260]. Therefore, hexagonal QAM (HQAM) is preferred for various applications, including advanced channel coding [261], multi-antenna systems [262], multicarrier systems [263], physical-layer network coding [264], and optical communications [265]. Next step is the distribution of lattice around origin, which can be packed in square, cross, elliptical, circular, rectangular, or parallelogram envelops [247], [257], [266].…”
Section: A Asymmetric Signal Designmentioning
confidence: 99%
“…More explicitly, according to the LDC representation of [236], the MIMO signals transmitted by M TAs over T symbols periods are modelled as S = Q q=1 s q A q , where a total of Q modulated symbols are dispersed by Q number of (T × M )-element dispersion matrices {A q } Q q=1 . These dispersion matrices that maximize the diversity gain may be obtained by random generation [235], [236], gradient search [235], [237], as well as divison algebra [238]- [243]. Notably, the so-called Golden code [239] as well as its generic extension termed as perfect STBC [240]- [243] are capable of always achieving a better performance than both V-BLAST and STBC, when several Receive Antennas (RAs) (N > 1) are used.…”
Section: Twenty Years Of Coheret/non-coherent Mimo Tradeoff a Gementioning
confidence: 99%
“…These dispersion matrices that maximize the diversity gain may be obtained by random generation [235], [236], gradient search [235], [237], as well as divison algebra [238]- [243]. Notably, the so-called Golden code [239] as well as its generic extension termed as perfect STBC [240]- [243] are capable of always achieving a better performance than both V-BLAST and STBC, when several Receive Antennas (RAs) (N > 1) are used. However, on one hand, the effect of IAI is encountered again, which results in the same performance/complexity tradeoffs upon employing MIMO detectors, as those shown in Fig.…”
Section: Twenty Years Of Coheret/non-coherent Mimo Tradeoff a Gementioning
confidence: 99%
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