2001
DOI: 10.1109/18.904525
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Asymptotically optimal water-filling in vector multiple-access channels

Abstract: Abstract-Dynamic resource allocation is an important means to increase the sum capacity of fading multiple-access channels (MACs). In this paper, we consider vector multiaccess channels (channels where each user has multiple degrees of freedom) and study the effect of power allocation as a function of the channel state on the sum capacity (or spectral efficiency) defined as the maximum sum of rates of users per unit degree of freedom at which the users can jointly transmit reliably, in an information-theoretic… Show more

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Cited by 178 publications
(84 citation statements)
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“…For an isolated cell asymptotic results on the sum capacity of MIMO Multiple Access Channels with the number of receive antennas and the number of transmitters increasing to infinity were obtained by Telatar [6] and by Viswanath et al [7]. The sum capacity with perfect Channel State information available at the receiver (CSIR) was found to grow linearly with min(n r , Kn t ).…”
Section: Introductionmentioning
confidence: 85%
“…For an isolated cell asymptotic results on the sum capacity of MIMO Multiple Access Channels with the number of receive antennas and the number of transmitters increasing to infinity were obtained by Telatar [6] and by Viswanath et al [7]. The sum capacity with perfect Channel State information available at the receiver (CSIR) was found to grow linearly with min(n r , Kn t ).…”
Section: Introductionmentioning
confidence: 85%
“…When we have asymptotically large population of the users in the system, the system state model represents the state space of a single user and each user takes her scheduling decisions independent of the other users. Such decoupling principle has been applied in [9], [10] to solve different communication problems.…”
Section: Definition 2 (Dropping Threshold)mentioning
confidence: 99%
“…Equation (10) specifies that a packet is scheduled only if y > κ p . Using (10), the cdf of the scheduled users is given by…”
Section: Large System Analysis and Optimizationmentioning
confidence: 99%
“…This was the case for all scenarios we evaluated. Examining the PSD found with conventional waterfilling we see that the introduction of interference into the waterfilling equation in (6) results in a power allocation at lower frequencies. This is logical since crosstalk coupling increases with frequency.…”
Section: Optimal Receiver Structurementioning
confidence: 99%
“…Provided an optimal receiver structure is used the achievable rate sum can be shown to be [6] This problem was addressed in [6] where the optimal power allocation was shown to be a vector form of waterfilling which must occur simultaneously for all users within the system. The optimal power allocation is …”
Section: Optimal Power Allocation For Macsmentioning
confidence: 99%