On Shared Rate Time Series for Mobile Users in Poisson Networks
Pranav Madadi, Fran\c{c}ois Baccelli, Gustavo de Veciana

TL;DR
This paper models the temporal variations in wireless network performance experienced by mobile users using stochastic geometry and queueing theory, providing insights for optimizing system-level QoS and capacity.
Contribution
It introduces a novel analytical framework linking stochastic geometry with queueing theory to characterize SNR and shared rate variations for mobile users in Poisson networks.
Findings
Characterizes SNR variations as an alternating renewal process.
Derives exponential models for rare high or low SNR events.
Evaluates system QoS and capacity for mobile streaming and downloading.
Abstract
This paper focuses on modeling and analysis of the temporal performance variations experienced by a mobile user in a wireless network and its impact on system level design. We consider a simple stochastic geometry model: the infrastructure nodes are Poisson distributed while the user's motion is the simplest possible i.e., constant velocity on a straight line. We first characterize variations in the SNR process, and associated downlink Shannon rate, resulting from variations in the infrastructure geometry seen by the mobile. Specifically, by making a connection between stochastic geometry and queueing theory the level crossings of the SNR process are shown to form an alternating renewal process whose distribution can be completely characterized. For large or small SNR levels, and associated rare events, we further derive simple distributional (exponential) models. We then characterize…
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Taxonomy
TopicsOpportunistic and Delay-Tolerant Networks · Human Mobility and Location-Based Analysis · Advanced MIMO Systems Optimization
