2019
DOI: 10.1109/tvt.2018.2882466
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Energy-Efficient Resource Allocation in Heterogeneous Cloud Radio Access Networks via BBU Offloading

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Cited by 29 publications
(29 citation statements)
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“…In scenario II, we assume an equal but disjoint delay constraint for each uplink and downlink part of one E2E transmission between each pair of users. Such scenario leads to disjoint resource allocation for each pair of users separately in uplink and downlink sessions with two septate delay constraints for uplink and downlink transmission …”
Section: Simulation Resultsmentioning
confidence: 99%
“…In scenario II, we assume an equal but disjoint delay constraint for each uplink and downlink part of one E2E transmission between each pair of users. Such scenario leads to disjoint resource allocation for each pair of users separately in uplink and downlink sessions with two septate delay constraints for uplink and downlink transmission …”
Section: Simulation Resultsmentioning
confidence: 99%
“…Also, RRHs relay information to the cloud decoder for further processing which gives rise to the issues related to distributed compression and decoding specifically in multiantenna systems. Problems related to the CRAN uplink have been vastly investigated in literature including [44]- [46], [52], [56]- [58], [61], [65], [68], [69], [71]- [73], [75], [84], [89], [90]. The downlink design in a CRAN is also important as the RRHs transmit the received signals from the BBUs to users.…”
Section: B Resource Allocation Parametersmentioning
confidence: 99%
“…Also, the energy efficiency of H-CRAN has been investigated in [83], where an energy harvesting solution has been presented that minimizes the grid power consumption. In [84], the energy efficiency of H-CRAN has been improved by switching off underutilized BBUs and offloading traffic to low power femtocell APs. Joint access and fronthaul resource allocation in H-CRAN with dual connectivity in millimeter wave and microwave bands has been investigated to maximize the energy efficiency of the system in [88].…”
Section: A Objectivesmentioning
confidence: 99%
“…The fractional objective function in P1 and the C1 and C2 constraints turn the problem P1 into a mixed integer non-convex fractional programming problem. The objective function in P1 can transform to the subtractive linear form [16,17] and solved according to the Dinkelbach theorem [18]. The relaxed problem can be represented by: In the cellular D2D system, we assume that the resource allocation policy is centrally coordinated by the base station.…”
Section: Iterative Algorithm For Resource Allocationmentioning
confidence: 99%