2000 IEEE International Conference on Acoustics, Speech, and Signal Processing. Proceedings (Cat. No.00CH37100)
DOI: 10.1109/icassp.2000.861198
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Varying the antenna locations to optimize the capacity of multi-antenna Gaussian channels

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Cited by 26 publications
(15 citation statements)
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“…For SU-MIMO system, when there are multiple users waiting at the BS to be scheduled, the scheduler selects the user with the maximum Shannon capacity. So the maximal system capacity C SU with equal power allocation of SU-MIMO system is [14] …”
Section: Simulation Resultsmentioning
confidence: 99%
“…For SU-MIMO system, when there are multiple users waiting at the BS to be scheduled, the scheduler selects the user with the maximum Shannon capacity. So the maximal system capacity C SU with equal power allocation of SU-MIMO system is [14] …”
Section: Simulation Resultsmentioning
confidence: 99%
“…For SU-MIMO system, the scheduler selects the user with the maximum Shannon capacity among the users waiting to be scheduled, so the maximum SU-MIMO system capacity with equal power allocation is [14] for both schemes. In order to obtain small ρ for the non-unitary precoding matrices, 2 64 × Grassmannian codebook is adopted for the proposed scheme.…”
Section: ) According To All Feedback Sinr Values and Indexmentioning
confidence: 99%
“…Notice that from (18), λ * i only depends on Γ λ and Γ s , which is the same for all i = 1, 2, · · · , T . Although λ * i may be one of the two possible solutions to (18), the Lemma in [8] proves that in order to maximize (9), we must have…”
Section: Point-to-point Casementioning
confidence: 99%
“…For the point-to-point case, Chiurtu et al in [8] showed that the class of channels that provides maximum capacity must have equal singular values, and the optimal transmit signal covariance matrix also assigns equal power to those non-zero eigenmodes. While Chiurtu et al obtained the solution with Lagrange multipliers in [8], we study the problem using iterative water-filling. For the multiuser broadcast channel case, we obtain an upper bound on the largest sum capacity for the channels bounded by Frobenius norm.…”
Section: Introductionmentioning
confidence: 99%