Statistical physics of crime: A review
Maria R. D'Orsogna, Matjaz Perc

TL;DR
This review explores how statistical physics models can enhance understanding and prevention of urban crime, focusing on hotspot formation, organized crime networks, and potential future research directions.
Contribution
It synthesizes recent mathematical and physical modeling approaches to crime, highlighting their potential to inform effective prevention strategies.
Findings
Modeling crime hotspots with PDEs and point processes
Network science insights into gang formation
Future research on social networks and hierarchical crime growth
Abstract
Containing the spreading of crime in urban societies remains a major challenge. Empirical evidence suggests that, left unchecked, crimes may be recurrent and proliferate. On the other hand, eradicating a culture of crime may be difficult, especially under extreme social circumstances that impair the creation of a shared sense of social responsibility. Although our understanding of the mechanisms that drive the emergence and diffusion of crime is still incomplete, recent research highlights applied mathematics and methods of statistical physics as valuable theoretical resources that may help us better understand criminal activity. We review different approaches aimed at modeling and improving our understanding of crime, focusing on the nucleation of crime hotspots using partial differential equations, self-exciting point process and agent-based modeling, adversarial evolutionary games,…
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