1993
DOI: 10.1006/dspr.1993.1021
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Advances in Equalization and Diversity for Portable Wireless Systems

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Cited by 46 publications
(7 citation statements)
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“…According to a basic premise of the vertical architecture, we optimize the number of transmitters used. The diagonal capacity in bit/s per available dimension, when using transmitters with optimally chosen when there are transmitters available, is bit/s/Hz/dim large (13) Letting , we take the limit as goes to infinity and rewrite (13) as an integral to express the capacity in terms of maximization over the set . Partition the interval [0, 1] into equal subintervals each of size .…”
Section: Capacity Perormance For Large Numbers Of Antennasmentioning
confidence: 99%
“…According to a basic premise of the vertical architecture, we optimize the number of transmitters used. The diagonal capacity in bit/s per available dimension, when using transmitters with optimally chosen when there are transmitters available, is bit/s/Hz/dim large (13) Letting , we take the limit as goes to infinity and rewrite (13) as an integral to express the capacity in terms of maximization over the set . Partition the interval [0, 1] into equal subintervals each of size .…”
Section: Capacity Perormance For Large Numbers Of Antennasmentioning
confidence: 99%
“…A number of papers have been published which illustrate the effectiveness of the DFE in combatting such interference. As examples of this work, we cite the papers by Falconer et al [452], Abdulrahman et al [438], and Duel Hallen [451].…”
Section: E Equalization Of Interference In Multiuser Communication Smentioning
confidence: 99%
“…Insufficient a priori information about the channel and, especially in the case of wireless channels, the time-varying nature of the channel response, necessitate adaptive equalization. Linear transversal equalizers and decision feedback equalizers (DFE's) have been used for many decades in conjunction with deterministic or statistical least-squares (LS) algorithms, like the least-meansquare (LMS) algorithm [1], [3], the Kalman filter [4], [5], and the recursive least-squares (RLS) algorithm [6], [7], to adjust the equalizer coefficients. Parameter estimators can either be employed to directly adapt the equalizer taps or to estimate the impulse response of an FIR channel model, which in turn is used to compute an optimal equalizer, usually in the sense of MMSE.…”
Section: Introductionmentioning
confidence: 99%