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    Home»Science»Physicists Use New Model to Demonstrate Decrease in Infection Rates Through Social Distancing
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    Physicists Use New Model to Demonstrate Decrease in Infection Rates Through Social Distancing

    By University of MünsterNovember 8, 20202 Comments3 Mins Read
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    Social Distancing Simulation
    Simulations based on a new model for the spread of epidemics show the decrease in infection rates as a result of social distancing. Credit: M. te Vrugt et al./Nature Research

    Understanding the Spread of Infectious Diseases

    Scientists worldwide have been working flat out on research into infectious diseases in the wake of the global outbreak of the COVID-19 disease, caused by the new coronavirus SARS-CoV-2. This concerns not only virologists, but also physicists, who are developing mathematical models to describe the spread of epidemics. Such models are important for testing the effects of various measures designed to contain the disease – such as face masks, closing public buildings and businesses, and the familiar one of social distancing. These models often serve as a basis for political decisions and underline the justification for any measures taken.

    Physicists Michael te Vrugt, Jens Bickmann and Prof. Raphael Wittkowski from the Institute of Theoretical Physics and the Center for Soft Nanoscience at the University of Münster have developed a new model showing the spread of infectious diseases. The working group led by Raphael Wittkowski is studying Statistical Physics, i.e. the description of systems consisting of a large number of particles. In their work, the physicists also use dynamical density functional theory (DDFT), a method developed in the 1990s which enables interacting particles to be described.

    At the beginning of the corona pandemic, they realized that the same method is useful for describing the spread of diseases. “In principle, people who observe social distancing can be modeled as particles which repel one another because they have, for example, the same electrical charge,” explains lead author Michael te Vrugt. “So perhaps theories describing particles which repel one another might be applicable to people keeping their distance from one another,” he adds. Based on this idea, they developed the so-called SIR-DDFT model, which combines the SIR model (a well-known theory describing the spread of infectious diseases) with DDFT. The resulting theory describes people who can infect one another but who keep their distance. “The theory also makes it possible to describe hotspots with infected people, which improves our understanding of the dynamics of so-called super-spreader events earlier this year such as the carnival celebrations in Heinsberg or the après-ski in Ischgl,” adds co-author Jens Bickmann. The results of the study have been published in the journal Nature Communications.

    The extent of the social distancing being practiced is then defined by the strength of the repulsive interactions. “As a result,” explains Raphael Wittkowski, the leader of the study, “this theory can also be used to test the effects of social distancing by simulating an epidemic and varying the values for the parameters defining the strength of the interactions.” The simulations show that the infection rates do indeed show a marked decrease that is a result of social distancing. The model thus reproduces the familiar “flattening the curve” effect, in which the curve depicting the development of the number of infected people over time becomes much flatter as a result of social distancing. In comparison with existing theories, the new model has the advantage that the effects of social interactions can be explicitly modeled.

    Reference: “Effects of social distancing and isolation on epidemic spreading modeled via dynamical density functional theory” by Michael te Vrugt, Jens Bickmann and Raphael Wittkowski, 4 November 2020, Nature Communications.
    DOI: 10.1038/s41467-020-19024-0

    Funding: The Wittkowski working group is being funded by the German Research Foundation (DFG, WI 4170/3-1).

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    Infectious Diseases Mathematics University of Münster Virology
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    2 Comments

    1. xABBAAA on November 16, 2020 1:14 am

      … obvious question is>
      ” If one needs to drop from 20m, and it can pick to do it at once or on multiple stages, but there is still 20m to cover?”
      What would you pick?
            [1]at once all 20m
            [1]at multiple stages 1+ 1 +1

      It is not the outcome that is only important…

      Reply
    2. xABBAAA on November 17, 2020 4:09 am

      … yes, but which [1] did you pick? …

      Reply
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