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. Author manuscript; available in PMC: 2019 Mar 1.
Published in final edited form as: Epidemics. 2017 Aug 26;22:13–21. doi: 10.1016/j.epidem.2017.08.002

Table 2.

Summary characteristics of the models participating in the Ebola Forecasting Challenge.

Team Model description No. Parameters Model Type Source
ASU Logistic growth equation 2 Semi-mechanistic (Pell, Kuang et al. 2016)
TOR Phenomenological model (Incidence Decay with exponential adjustment) 3 Semi-mechanistic (Tuite and Fisman 2016)
IMP Stochastic transmission model with a time-varying reproductive number modeled as a random walk with a drift 2 Semi-mechanistic (Nouvellet, Cori et al. 2017)
JMA –HHS Stochastic SEIR model with a time-varying reproductive number modeled modeled as a multiplicative normal random walk with a log-linear drift 6 Semi-mechanistic (Asher 2017)
McMasters-1 Generalized renewal equation > 10 Semi-mechanistic/Hybrid (Champredon, Li et al. 2017)
McMasters-2 Compartmental SEIR model that tracks the general community and healthcare workers with hospital and funeral transmission 27 Mechanistic/Hybrid (Champredon, Li et al. 2017)
LSHTM Stochastic SEIR with a random walk on transmission rate 8 Mechanistic (Funk, Camacho et al. 2016)
CDC/NIH Deterministic SEIR model with 3 transmission risk categories 7 Mechanistic (Gaffey and Viboud 2017)
BI of VT Agent-based model. 6–9, varies over time Mechanistic (Venkatramanan, Lewis et al. 2017)
Ensemble mean Mean of the incidence point estimates of models 1–9 N/A Hybrid This paper
Ensemble BMA Bayesian average of the incidence point estimates of models 1–9 Uninformative priors Hybrid This paper