1998
DOI: 10.1109/49.730451
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Efficient use of side information in multiple-antenna data transmission over fading channels

Abstract: We derive performance limits for two closely related communication scenarios involving a wireless system with multiple-element transmitter antenna arrays: a point-to-point system with partial side information at the transmitter, and a broadcast system with multiple receivers. In both cases, ideal beamforming is impossible, leading to an inherently lower achievable performance as the quality of the side information degrades or as the number of receivers increases. Expected signal-tonoise ratio (SNR) and mutual … Show more

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Cited by 669 publications
(552 citation statements)
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References 24 publications
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“…unit-variance Rayleigh-faded entries. For the channel in (23), achieving capacity when the transmitter knows the distribution but not the realization of requires that signaling take place on the eigenspace of [17]- [22]. We therefore consider only input covariances of the form where contains the eigenvectors of while where denotes the power allocated to the th such eigenvector.…”
Section: Correlated Rayleigh-faded Channelsmentioning
confidence: 99%
“…unit-variance Rayleigh-faded entries. For the channel in (23), achieving capacity when the transmitter knows the distribution but not the realization of requires that signaling take place on the eigenspace of [17]- [22]. We therefore consider only input covariances of the form where contains the eigenvectors of while where denotes the power allocated to the th such eigenvector.…”
Section: Correlated Rayleigh-faded Channelsmentioning
confidence: 99%
“…By denoting with W(S) =H(S) the right pseudo-inverse of H(S ) the ZF transmit matrix is given by (3) where p is the vector of power normalization coefficients imposing the power constraint P on the transmitted signal. Under the assumption of equal power distribution across users, p has elements (4)…”
Section: Zero-forcing Beamformingmentioning
confidence: 99%
“…There are several studies dealing with how to feed back the channel information. Some researchers have worked on feedback of channel information in vector forms, for example, for MISO channels [1], [2], [3] and for the principal eigen-mode of MIMO channels [4]. Only recently, feedback of channel information in matrix forms for MIMO channels have begun to be addressed [5], [6], [7].…”
Section: Introductionmentioning
confidence: 99%