2010
DOI: 10.1109/tit.2010.2048475
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Multigroup ML Decodable Collocated and Distributed Space-Time Block Codes

Abstract: In this paper, collocated and distributed space-time block codes (DSTBCs) which admit multi-group maximum likelihood (ML) decoding are studied. First the collocated case is considered and the problem of constructing space-time block codes (STBCs) which optimally tradeoff rate and ML decoding complexity is posed. Recently, sufficient conditions for multi-group ML decodability have been provided in the literature and codes meeting these sufficient conditions were called Clifford Unitary Weight (CUW)STBCs. An alg… Show more

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Cited by 72 publications
(60 citation statements)
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“…The overall interest in this field of research lies in the construction of a high-rate D-STBC that has the ability to utilise any arbitrary number of relays [13,14]. It would appear that research has had limited success in designing high-rate codes while maintaining a single-symbol decodability at the destination.…”
Section: Prior Workmentioning
confidence: 99%
“…The overall interest in this field of research lies in the construction of a high-rate D-STBC that has the ability to utilise any arbitrary number of relays [13,14]. It would appear that research has had limited success in designing high-rate codes while maintaining a single-symbol decodability at the destination.…”
Section: Prior Workmentioning
confidence: 99%
“…For such STBCs, the minimum self-interference is achieved if the STBCs are g-group decodable, with g as large as possible. At present, the best known rate-1 low complexity multi-group decodable codes are the 4-group decodable codes for any number of transmit antennas [27], [28], [29]. These codes are not full-rate for n r > 1.…”
Section: )mentioning
confidence: 99%
“…in literature [27], [28], [29] are not suitable for extension to higher number of receive antennas, since their design is obtained by iterative methods. In the next section, we propose a new design methodology to obtain the weight matrices of a rate-1, 4-group decodable code by algebraic methods for 2 a transmit antennas.…”
Section: )mentioning
confidence: 99%
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“…are systematically constructed, 2-group decodable [6], fullrate (one complex symbol per channel use), full-diversity distributed codes. Using the proposed codes, we can employ large number of antennas and potential relays to improve the diversity order.…”
Section: Introductionmentioning
confidence: 99%