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A Vector-Perturbation technique for Near-Capacity . . . (2005)

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by Christian B. Peel , Bertrand M. Hochwald , A. Lee Swindlehurst
Venue:IEEE TRANS. COMMUN
Citations:322 - 10 self
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BibTeX

@ARTICLE{Peel05avector-perturbation,
    author = {Christian B. Peel and Bertrand M. Hochwald and A. Lee Swindlehurst},
    title = {A Vector-Perturbation technique for Near-Capacity . . . },
    journal = {IEEE TRANS. COMMUN},
    year = {2005},
    volume = {53},
    number = {1},
    pages = {195--202}
}

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Abstract

Recent theoretical results describing the sum capacity when using multiple antennas to communicate with multiple users in a known rich scattering environment have not yet been followed with practical transmission schemes that achieve this capacity. We introduce a simple encoding algorithm that achieves near-capacity at sum rates of tens of bits/channel use. The algorithm is a variation on channel inversion that regularizes the inverse and uses a “sphere encoder ” to perturb the data to reduce the power of the transmitted signal. This paper is comprised of two parts. In this first part, we show that while the sum capacity grows linearly with the minimum of the number of antennas and users, the sum rate of channel inversion does not. This poor performance is due to the large spread in the singular values of the channel matrix. We introduce regularization to improve the condition of the inverse and maximize the signal-to-interference-plus-noise ratio at the receivers. Regularization enables linear growth and works especially well at low signal-to-noise ratios (SNRs), but as we show in the second part, an additional step is needed to achieve near-capacity performance at all SNRs.

Keyphrases

vector-perturbation technique    sum capacity    sum rate    channel inversion    second part    first part    multiple antenna    channel matrix    transmitted signal    practical transmission scheme    signal-to-interference-plus-noise ratio    multiple user    linear growth    simple encoding algorithm    low signal-to-noise ratio    sphere encoder    singular value    large spread    poor performance    bit channel use    recent theoretical result    additional step    near-capacity performance   

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