2009
DOI: 10.1155/2009/840814
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Downlink Multicell Processing with Limited-Backhaul Capacity

Abstract: Multicell processing in the form of joint encoding for the downlink of a cellular system is studied under the assumption that the base stations (BSs) are connected to a central processor (CP) via finitecapacity links (finite-capacity backhaul). To obtain analytical insight into the impact of finite-capacity backhaul on the downlink throughput, the investigation focuses on a simple linear cellular system (as for a highway or a long avenue) based on theWyner model. Several transmission schemes are proposed that … Show more

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Cited by 166 publications
(173 citation statements)
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“…The signalsx i andx j for different eRRHs i = j are quantized independently so that the quantization noise signals q i and q j are independent [5] 3 .…”
mentioning
confidence: 99%
“…The signalsx i andx j for different eRRHs i = j are quantized independently so that the quantization noise signals q i and q j are independent [5] 3 .…”
mentioning
confidence: 99%
“…Now, the optimization variable t k,n in (4) is determined by the SINR γ k,n , which in turn depends on the transmit beamformers by (2). In order to ensure that c b,k,n determines whether BS b is serving user k over a sub-channel n or not, the binary variable c b,k,n should be coupled with the respective beamformer as…”
Section: System Model and Problem Formulationmentioning
confidence: 99%
“…Therefore, it is not always beneficial to share the data of all users in the system to all BSs. In such cases, the beamformer design becomes a more challenging problem as it involves both user association and the beamformer design for the chosen subset of users [2]- [4]. Downlink transmission is primarily focused on satisfying certain quality-of-service (QoS) imposed by the higher layers based on the user service category.…”
Section: Introductionmentioning
confidence: 99%
“…As pointed out in [14], in order to implement the sequential DPC scheme correctly, we need to "turn off" every (J + 2)th BS (e.g., BSs J + 2, 2(J +2), ...) and consider the clusters of J +1 BSs in between silent BSs. Details can be found in [15].…”
Section: Local Encoding and Cluster CImentioning
confidence: 99%
“…(12) Proof : See [15]. In absence of constraints on the backhaul, C → ∞, unlike R 1 and R 2 , the scheme proposed above achieves the upper bound (2) R 3 → R ub (sinceP → P ).…”
Section: Central Encoding With No CImentioning
confidence: 99%