Bounded risk disposition explains Turing patterns and tipping points during spatial contagions.

IF 2.9 3区 综合性期刊 Q1 MULTIDISCIPLINARY SCIENCES Royal Society Open Science Pub Date : 2024-10-02 eCollection Date: 2024-10-01 DOI:10.1098/rsos.240457
C M Jamerlan, M Prokopenko
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引用次数: 0

Abstract

Spatial contagions, such as pandemics, opinion polarization, infodemics and civil unrest, exhibit non-trivial spatio-temporal patterns and dynamics driven by complex human behaviours and population mobility. Here, we propose a concise generic framework to model different contagion types within a suitably defined contagion vulnerability space. This space comprises risk disposition, considered in terms of bounded risk aversion and adaptive responsiveness and a generalized susceptibility acquisition. We show that resultant geospatial contagion configurations follow intricate Turing patterns observed in reaction-diffusion systems. Pattern formation is shown to be highly sensitive to changes in underlying vulnerability parameters. The identified critical regimes (tipping points) imply that slight changes in susceptibility acquisition and perceived local risks can significantly alter the population flow and resultant contagion patterns. We examine several case studies using Australian datasets (COVID-19 pandemic; crime incidence; conflict exposure during COVID-19 protests; real estate businesses and residential building approvals) and demonstrate that these spatial contagions generated Turing patterns in accordance with the proposed model.

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有界风险处置解释了空间传染过程中的图灵模式和临界点。
空间传染病,如流行病、舆论极化、信息瘟疫和内乱,在复杂的人类行为和人口流动的驱动下,表现出非同一般的时空模式和动态。在此,我们提出了一个简明的通用框架,用于在适当定义的传染脆弱性空间内模拟不同的传染类型。该空间包括风险处置,从有界风险规避和适应性响应以及广义易感性获取的角度进行考虑。我们表明,由此产生的地理空间传染配置遵循反应扩散系统中观察到的错综复杂的图灵模式。结果表明,模式的形成对基本脆弱性参数的变化高度敏感。已确定的临界状态(临界点)意味着,易感性获得和感知的地方风险的细微变化会显著改变人口流动和由此产生的传染模式。我们利用澳大利亚的数据集(COVID-19 大流行病;犯罪率;COVID-19 抗议期间的冲突暴露;房地产企业和住宅建筑审批)对几个案例进行了研究,并证明这些空间传染产生的图灵模式符合所提出的模型。
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来源期刊
Royal Society Open Science
Royal Society Open Science Multidisciplinary-Multidisciplinary
CiteScore
6.00
自引率
0.00%
发文量
508
审稿时长
14 weeks
期刊介绍: Royal Society Open Science is a new open journal publishing high-quality original research across the entire range of science on the basis of objective peer-review. The journal covers the entire range of science and mathematics and will allow the Society to publish all the high-quality work it receives without the usual restrictions on scope, length or impact.
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