Optimal User Load and Energy Efficiency in User-Centric Cell-Free Wireless Networks

TL;DR

This paper investigates how to optimize user load and energy efficiency in cell-free massive MIMO networks by analyzing the interplay of system parameters like pilot length, user power, and antenna distribution.

Contribution

It provides a comprehensive analysis of the impact of multiple system parameters on sum spectral efficiency and user outage in cell-free massive MIMO, including numerical insights.

Findings

Many RUs with fewer antennas maximize sum SE.

System performance varies with pilot length and user load.

Distributed antennas benefit less in very dense networks.

Abstract

Cell-free massive MIMO is a variant of multiuser MIMO and massive MIMO, in which the total number of antennas $LM$ is distributed among the $L$ remote radio units (RUs) in the system, enabling macrodiversity and joint processing. Due to pilot contamination and system scalability, each RU can only serve a limited number of users. Obtaining the optimal number of users simultaneously served on one resource block (RB) by the $L$ RUs regarding the sum spectral efficiency (SE) is not a simple challenge though, as many of the system parameters are intertwined. For example, the dimension $\tau_p$ of orthogonal Demodulation Reference Signal (DMRS) pilots limits the number of users that an RU can serve. Thus, depending on $\tau_p$, the optimal user load yielding the maximum sum SE will vary. Another key parameter is the users' uplink transmit power $P^{\rm ue}_{\rm tx}$, where a trade-off between users in outage, interference and energy inefficiency exists. We study the effect of multiple parameters in cell-free massive MIMO on the sum SE and user outage, as well as the performance of different levels of RU antenna distribution. We provide extensive numerical investigations to illuminate the behavior of the system SE with respect to the various parameters, including the effect of the system load, i.e., the number of active users to be served on any RB. The results show that in general a system with many RUs and few RU antennas yields the largest sum SE, where the benefits of distributed antennas reduce in very dense networks.