2015
DOI: 10.1109/tcomm.2015.2496948
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Energy Efficient Coordinated Beamforming for Multicell System: Duality-Based Algorithm Design and Massive MIMO Transition

Abstract: Abstract-In this paper, we investigate joint beamforming and power allocation in multicell multiple-input single-output (MISO) downlink networks. Our goal is to maximize the utility function defined as the ratio between the system weighted sum rate and the total power consumption subject to the users' quality of service requirements and per-base-station (BS) power constraints. The considered problem is nonconvex and its objective is in a fractional form. To circumvent this problem, we first resort to an virtua… Show more

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Cited by 44 publications
(29 citation statements)
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References 59 publications
(107 reference statements)
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“…where P λ key L dyn = L λ key L (P RF C + M P P S + P DAC ) + P sta . Problem (45) can be formulated as:…”
mentioning
confidence: 99%
“…where P λ key L dyn = L λ key L (P RF C + M P P S + P DAC ) + P sta . Problem (45) can be formulated as:…”
mentioning
confidence: 99%
“…This problem is exacerbated in mmWave communications, as we discuss in the next subsection. Beamforming design for Multiple Input Multiple Output networks has a very rich literature with focus on spectral efficiency [124]- [126], energy efficiency [125], [127], [128], and interference cancellation [129]- [131], among others. However, surprisingly, designing beamforming for low-latency MIMO networks is a largely open problem.…”
Section: E Transmission Capacity Boosting and Sharing Techniquesmentioning
confidence: 99%
“…where ν is a auxiliary variable. Moreover, based on the analysis in [19], [31], the slack variable ν ⋆ is obtained by solving a power minimization problem subject to the same peruser power constraints in (14c) and throughput requirements in (14b). Assuming a total transmit power as K k=1 q k , based on [19], [31], the power minimization problem (PMP) can be defined as follows:…”
Section: Energy Efficiency Maximization Schemementioning
confidence: 99%
“…After solving Problem P PMP and finding the optimal solution q + k , ∀k, the slack variable ν ⋆ is obtained as Hence, we can convert the original total energy efficiency maximization problem into a throughput maximization problem with the new total power constraint. Next, Problem P 3 is iteratively solved by performing a one-dimensional search over the variable ν ⋆ ≤ ν ≤ 1 [19]. Note that for a given ν, the denominator of the objective function of Problem P 3 is a constant.…”
Section: Energy Efficiency Maximization Schemementioning
confidence: 99%