2004
DOI: 10.1109/twc.2004.830853
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Performance Analysis of the V-BLAST Algorithm: An Analytical Approach

Abstract: Abstract-An analytical approach to the performance analysis of the V-BLAST algorithm is presented in this paper, which is based on the analytical model of the Gramm-Schmidt process. Closed-form analytical expressions of the vector signal at i-th processing step and its power are presented. A rigorous proof that the diversity order at i-th step (without optimal ordering) is (n-m+i) is given. It is shown that the optimal ordering is based on the least correlation criterion and that the afterprocessing signal pow… Show more

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Cited by 178 publications
(143 citation statements)
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References 14 publications
(24 reference statements)
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“…The SNR gain of the optimum power allocation is almost the same, at high SNR, as that of the optimal ordering procedure (see [6] for details). The computational complexity, however, of the former is much less than that of the latter.…”
Section: Examplesmentioning
confidence: 80%
“…The SNR gain of the optimum power allocation is almost the same, at high SNR, as that of the optimal ordering procedure (see [6] for details). The computational complexity, however, of the former is much less than that of the latter.…”
Section: Examplesmentioning
confidence: 80%
“…Due to the non-linear nature of interference cancellation, its performance analysis has been considered difficult and most of the existing analytical works make the assumption of perfect channel state information at the receiver (CSIR) [3][4][5][6]. However, channel estimation errors usually exist.…”
Section: Introductionmentioning
confidence: 99%
“…In this paper, we analyze the effect of ordered detection on the diversity gain per layer of the DFD in a MIMO Rayleigh-fading channel with M t transmit antennas and M r (M r ≥ M t ) receive antennas. Although this problem is important for understanding the performance of DFD (V-BLAST), only limited results are available in the literature [3][4] [5]. By relating the layer gains to the singular values of the channel matrix, we derive an upper bound to the diversity gain per layer for any detection ordering, which is D i ≤ (M r − i + 1)(M t − i + 1) for 1 ≤ i ≤ M t .…”
Section: Introductionmentioning
confidence: 99%