Fig. 11: Degree difference and local assortativity.
From: Learning to predict rare events: the case of abnormal grain growth
a \(P\left(\delta \right)\) as a function of degree difference, δ, for a microstructure undergoing complexion transitions for times t = 5M MCS (green solid curve) and 40M MCS (violet dashed curve). The latter exhibits a long tail that is indicative of a microstructural asymmetry. b \({P}_{cum}\left({\alpha }^{{\prime} }\right)\) as a function of local assortativity, α′, for a microstructure undergoing complexion transitions for times t = 5M MCS (green solid curve) and 40M MCS) (violet dashed curve). c Var\(\left(\delta \right)\)/Var\(\left(\delta \right)\left(t=0\right)\) as a function of time, t, for a microstructure evolving without complexion transitions (violet dashed curve) and another evolving with such transitions (green solid curve). Note the pronounced peak in the latter curve.
