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A filtering approach for statistical inference in a stochastic SIR model with an application to Covid-19 data
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In this paper, we consider a discrete-time stochastic SIR model, where the transmission rate and the true number of infectious individuals are random and unobservable. An advantage of this model is that it permits us to account for random fluctuations in infectiousness and for non-detected infections. However, a difficulty arises because statistical inference has to be done in a partial information setting. We adopt a nested particle filtering approach to estimate the reproduction rate and the model parameters. As a case study, we apply our methodology to Austrian Covid-19 infection data. Moreover, we discuss forecasts and model tests.
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Estimating Unobservable States in Stochastic Epidemic Models with Partial Information
Simulations show an extended Kalman filter recovers undetected infections and other hidden epidemic states from observed hospital and case counts in a diffusion-approximated Covid-19 model.
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