2005
DOI: 10.1109/tit.2005.844069
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The Golden Code: A<tex>$2,times,2$</tex>Full-Rate Space–Time Code With Nonvanishing Determinants

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Cited by 666 publications
(154 citation statements)
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“…It is interesting to notice that for a wide class of linear dispersion (LD) codes [33,19,13,5,43], the information set U is still given by Z m Q , as in the simple V-BLAST case, although the generator matrix G is generally not proportional to I. For other classes of lattice codes [18], with more involved shaping regions R, the information set U does not take on the simple form of an "hypercube".…”
Section: System Modelmentioning
confidence: 99%
“…It is interesting to notice that for a wide class of linear dispersion (LD) codes [33,19,13,5,43], the information set U is still given by Z m Q , as in the simple V-BLAST case, although the generator matrix G is generally not proportional to I. For other classes of lattice codes [18], with more involved shaping regions R, the information set U does not take on the simple form of an "hypercube".…”
Section: System Modelmentioning
confidence: 99%
“…First, we compare the BER performance of the proposed LJ-OSTBCs with OSTBCs [1], [3], Golden code [5], and QOSTBC [4], which are some typical codes with full space diversity. The channel fadings are constant within one block and vary independently from one block to another.…”
Section: A Performance Under Block-independently Fading Channelsmentioning
confidence: 99%
“…Later, the rate limitation is overcome by quasi-orthogonal STBCs (QOSTBC) by relaxing the orthogonality and slightly increasing decoding complexity, where rate one is reached for more antennas and full space diversity is achieved by special constellation rotation [4]. On the other hand, the full rate alternatives to orthogonal and quasiorthogonal STBCs namely the Golden codes [5] and Perfect codes [6], [7] are introduced to obtain higher rate and larger coding gain. However, they generally have a prohibitively high decoding complexity as all the symbols need to be decoded jointly.…”
Section: Introductionmentioning
confidence: 99%
“…Figure 6 shows the BER and SER performances for codeword matrix (54) without delay. The results are compared with the result of the well-known golden code [23] and the code proposed in [11]. The associated code parameters of (54) are N t = N r = T = 2.…”
Section: Simulationmentioning
confidence: 99%
“…For delay case, we shifted the first row by one symbol interval as shown in (63). The results are compared with the result of wellknown golden code [23] and the code given in [11]. Figure 8 shows the BER and SER performances for codeword matrix (68) without delay.…”
Section: Simulationmentioning
confidence: 99%