2002
DOI: 10.1109/7693.994816
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Data throughputs using multiple-input multiple-output (MIMO) techniques in a noise-limited cellular environment

Abstract: Abstract-We present a general framework to quantify the data throughput capabilities of a wireless communication system when it combines: 1) multiple transmit signals; 2) adaptive modulation for each signal; and 3) adaptive array processing at the receiver. We assume a noise-limited environment, corresponding to either an isolated cell or a multicell system whose out-of-cell interference is small compared with the thermal noise. We focus on the user data throughput, in bits per second/Hertz (bps/Hz), and its a… Show more

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Cited by 152 publications
(92 citation statements)
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“…The channel gains are assumed to be i.i.d. across different transmit-receive antenna pairs for all UEs, which is the case when the antennas are spaced sufficiently far apart in a rich scattering environment [14], [16], [28]. This scenario has also been used in LTE performance evaluations.…”
Section: ) Assumptions: (I)mentioning
confidence: 99%
See 1 more Smart Citation
“…The channel gains are assumed to be i.i.d. across different transmit-receive antenna pairs for all UEs, which is the case when the antennas are spaced sufficiently far apart in a rich scattering environment [14], [16], [28]. This scenario has also been used in LTE performance evaluations.…”
Section: ) Assumptions: (I)mentioning
confidence: 99%
“…However, rate adaptation, multiple antenna diversity, and channel-aware scheduling were not modeled. The analysis in [16] quantified the performance gains from MIMO and rate adaptation in a cellular system, but did not consider OFDM. For a MIMO-OFDM system that uses orthogonal space-frequency block codes, [17] analyzed the performance of a greedy scheduler and used simulations to study a PF scheduler.…”
Section: Introductionmentioning
confidence: 99%
“…Under the assumption of the perfect estimation of the SNR and error-free feedback, there are no packet losses due to channel error. To represent the maximum supportable rate R k (t) in (9) as a function of the SNR, we use the relationship between the spectral efficiency (SE) and SNR γ for uncoded M-ary modulation schemes [8] 2 SE( ; ) (log…”
Section: A Simulation Configurationsmentioning
confidence: 99%
“…Under the Gaussian interference assumption, this becomes a Shannon capacity formula for k = 1. Since k = 0.16 well describes the performance of the uncoded M-QAM [18] we can assume 0.16 ≤ k ≤ 1 for a practical communication systems. These link adaptation functions are illustrated in Fig.…”
Section: Link Adaptationmentioning
confidence: 99%
“…In a logarithmic model [17], [18], [19], the data rate X l of link l is given by where W is a communication bandwidth and k is a positive constant indicating the consistent gap to the Shannon capacity limit. Under the Gaussian interference assumption, this becomes a Shannon capacity formula for k = 1.…”
Section: Link Adaptationmentioning
confidence: 99%