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Original Articles

The dynamics of riot growth: An epidemiological approach

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Pages 1-22 | Published online: 26 Aug 2010

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Nicos Christodoulakis. (2016) Conflict dynamics and costs in the Greek Civil War 1946–1949. Defence and Peace Economics 27:5, pages 688-717.
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JOHN WYBURN & JOHN HAYWARD. (2008) The Future of Bilingualism: An Application of the Baggs and Freedman Model. The Journal of Mathematical Sociology 32:4, pages 267-284.
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Clark McPhail. (1994) Presidential Address: The Dark Side of Purpose: Individual and Collective Violence in Riots. The Sociological Quarterly 35:1, pages 1-32.
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MarkI. Lichbach. (1992) Nobody cites nobody else: Mathematical models of domestic political conflict. Defence Economics 3:4, pages 341-357.
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RobertK. Shelly, Leon Anderson & Christine Mattley. (1992) Assembling Processes in a Periodic Gathering: Halloween in Athens, Ohio. Sociological Focus 25:2, pages 139-150.
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Articles from other publishers (21)

Nancy Rodríguez & David White. (2023) An analysis of protesting activity and trauma through mathematical and statistical models. Crime Science 12:1.
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Carlos Cartes. (2022) Mathematical modeling of the Chilean riots of 2019: An epidemiological non-local approach. Chaos: An Interdisciplinary Journal of Nonlinear Science 32:12.
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Carlos Cartes, Kenzo Asahi & Rodrigo Fernández. (2022) Riots and subways, a relationship moderated by the neighborhood’s income level. Scientific Reports 12:1.
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Henri Berestycki, Samuel Nordmann & Luca Rossi. (2022) Modeling the propagation of riots, collective behaviors and epidemics. Mathematics in Engineering 4:1, pages 1-53.
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Carlos Cartes & Toby P. Davies. (2021) Public disorder and transport networks in the Latin American context. Chaos, Solitons & Fractals 153, pages 111567.
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Matthew Ackley & Peter Stechlinski. (2021) Determining Key Parameters in Riots Using Lexicographic Directional Differentiation. SIAM Journal on Applied Mathematics 81:3, pages 1303-1331.
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Sergio Rica & Gonzalo A. Ruz. (2020) Estimating SIR model parameters from data using differential evolution: an application with COVID-19 data. Estimating SIR model parameters from data using differential evolution: an application with COVID-19 data.
Paulina Caroca Soto, Carlos Cartes, Toby P. Davies, Jocelyn Olivari, Sergio Rica & Katia Vogt-Geisse. (2020) The anatomy of the 2019 Chilean social unrest. Chaos: An Interdisciplinary Journal of Nonlinear Science 30:7.
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John Hayward & Paul A. Roach. (2019) The concept of force in population dynamics. Physica A: Statistical Mechanics and its Applications 531, pages 121736.
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Laurent Bonnasse-Gahot, Henri Berestycki, Marie-Aude Depuiset, Mirta B. Gordon, Sebastian Roché, Nancy Rodriguez & Jean-Pierre Nadal. (2018) Epidemiological modelling of the 2005 French riots: a spreading wave and the role of contagion. Scientific Reports 8:1.
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Rebecca A. Jeffs, John Hayward, Paul A. Roach & John Wyburn. (2016) Activist model of political party growth. Physica A: Statistical Mechanics and its Applications 442, pages 359-372.
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Nicos ChristodoulakisNicos Christodoulakis. 2016. An Economic Analysis of Conflicts. An Economic Analysis of Conflicts 61 81 .
Nicos ChristodoulakisNicos Christodoulakis. 2016. An Economic Analysis of Conflicts. An Economic Analysis of Conflicts 1 12 .
A.K. Misra. (2014) Modeling the effect of police deterrence on the prevalence of crime in the society. Applied Mathematics and Computation 237, pages 531-545.
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Ervin StaubLori H. Rosenthal. 2010. The Psychology of Good and Evil. The Psychology of Good and Evil 377 403 .
GEORGE TSEBELIS & JOHN SPRAGUE. 1989. Formal Theories of Politics. Formal Theories of Politics 547 559 .
George Tsebelis & John Sprague. (1989) Coercion and revolution: Variations on a predator-prey model. Mathematical and Computer Modelling 12:4-5, pages 547-559.
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Gregory G. Brunk, Subha Ramesh & John Adams. (1988) Contagion-based voting in Birmingham, Alabama. Political Geography Quarterly 7:1, pages 39-47.
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Mark Lichbach. (2016) Protest in America: Univariate Arima Models of the Postwar Era. Western Political Quarterly 38:3, pages 388-412.
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André de Palma. 1985. Bifurcation Analysis. Bifurcation Analysis 31 48 .
André de Palma & Claude Lefèvre. (1984) Bifurcation and behavior of complex systems. Applied Mathematics and Computation 14:1, pages 77-95.
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