Infectious Probability Analysis on COVID-19 Spreading with Wireless Edge Networks
Xuran Li, Shuaishuai Guo, Hong-Ning Dai, Dengwang Li

TL;DR
This paper introduces a privacy-preserving stochastic geometry model using wireless edge networks to predict COVID-19 infectious probability and suggest mitigation strategies, validated by simulations and applicable to various mobility scenarios.
Contribution
It proposes a novel stochastic geometry-based method for infectious probability analysis that preserves individual privacy and considers different mobility models.
Findings
Analytical results match simulation data accurately.
The model provides insights into infection risk under various mobility scenarios.
Countermeasures based on wireless edge networks can effectively mitigate COVID-19 spread.
Abstract
The emergence of infectious disease COVID-19 has challenged and changed the world in an unprecedented manner. The integration of wireless networks with edge computing (namely wireless edge networks) brings opportunities to address this crisis. In this paper, we aim to investigate the prediction of the infectious probability and propose precautionary measures against COVID-19 with the assistance of wireless edge networks. Due to the availability of the recorded detention time and the density of individuals within a wireless edge network, we propose a stochastic geometry-based method to analyze the infectious probability of individuals. The proposed method can well keep the privacy of individuals in the system since it does not require to know the location or trajectory of each individual. Moreover, we also consider three types of mobility models and the static model of individuals.…
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Taxonomy
TopicsCOVID-19 epidemiological studies · Opportunistic and Delay-Tolerant Networks · Opinion Dynamics and Social Influence
