A controlled moment-closure approximation enables analytical derivation of steady states for the approximate master equation on networks, reproducing the pair approximation at lowest order and refinable to higher accuracy, with extension to time evolution in evolutionary games via singular pertubart
Epidemical dynamics of sis pair approximation models on regular and random networks.Physica A: Statistical Mechanics and its Applications, 410:144–153, 2014
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Analytical Framework for the Approximate Master Equation
A controlled moment-closure approximation enables analytical derivation of steady states for the approximate master equation on networks, reproducing the pair approximation at lowest order and refinable to higher accuracy, with extension to time evolution in evolutionary games via singular pertubart