Analysis and Control of Epidemics: A Survey of Spreading Processes on Complex Networks
By Cameron Nowzari, Victor M. Preciado, George Pappas. IEEE Control Systems, 2015
674 citations recorded by the source corpus.
This article reviews and presents various solved and open problems in the development, analysis, and control of epidemic models. The proper modeling and analysis of spreading processes has been a long-standing area of research among many different fields, including mathematical biology, physics, computer science, engineering, economics, and the social sciences. One of the earliest epidemic models conceived was by Daniel Bernoulli in 1760, which was motivated by studying the spread of smallpox [1]. In addition to Bernoulli, there were many different researchers also working on mathematical epidemic models around this time [2]. These initial models were quite simplistic, and the further development and study of such models dates back to the 1900s [3]-[6], where still-simple models were studied to provide insight into how various diseases can spread through a population. In recent years, there has been a resurgence of interest in these problems as the concept of "networks" becomes increasingly prevalent in modeling many different aspects of the world today. A more comprehensive review of the history of mathematical epidemiology can be found in [7] and [8].
Subfields: Modeling and Simulation, Public Health, Environmental and Occupational Health, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/37ecfb998ff8ca6dea7345ac1e3d389b8ee32eeb
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In Public Health, Environmental and Occupational Health
In Statistical and Nonlinear Physics
- Pascal Frossard
- Pierre Vandergheynst
- Antonio Ortega
- José M. F. Moura
- Jelena Kovacevic
- Michael M. Bronstein
- Alejandro Ribeiro
- William L. Hamilton
Citations in the corpus
- Graph Signal Processing: Overview, Challenges, and Applications (2017, background): “the network or by action of infected neighbors [15], [16].”
- Reinforcement Learning for Non-Stationary Markov Decision Processes: The Blessing of (More) Optimism (2020, background): “, 2010), epidemic control (Nowzari et al., 2016; Kiss et al., 2017), and inventory control (Huh & Rusmevichientong, 2009; Bertsekas, 2017; Zhang et al.”