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Register a new userRegularised B-splines projected Gaussian Process priors to estimate the age profile of COVID-19 deaths before and after vaccine roll-out
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Added by
M\\'elodie Monod
Publication date
2021
fields
Mathematical Statistics
and research's language is
English
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The COVID-19 pandemic has caused severe public health consequences in the United States. The United States began a vaccination campaign at the end of 2020 targeting primarily elderly residents before extending access to younger individuals. With both COVID-19 infection fatality ratios and vaccine uptake being heterogeneous across ages, an important consideration is whether the age contribution to deaths shifted over time towards younger age groups. In this study, we use a Bayesian non-parametric spatial approach to estimate the age-specific contribution to COVID-19 attributable deaths over time. The proposed spatial approach is a low-rank Gaussian Process projected by regularised B-splines. Simulation analyses and benchmark results show that the spatial approach performs better than a standard B-splines approach and equivalently well as a standard Gaussian Process, for considerably lower runtimes. We find that COVID-19 has been especially deadly in the United States. The mortality rates among individuals aged 85+ ranged from 1% to 5% across the US states. Since the beginning of the vaccination campaign, the number of weekly deaths reduced in every US state with a faster decrease among individuals aged 75+ than individuals aged 0-74. Simultaneously to this reduction, the contribution of individuals age 75+ to deaths decreased, with important disparities in the timing and rapidity of this decrease across the country.
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Updating observations of a signal due to the delays in the measurement process is a common problem in signal processing, with prominent examples in a wide range of fields. An important example of this problem is the nowcasting of COVID-19 mortality: given a stream of reported counts of daily deaths, can we correct for the delays in reporting to paint an accurate picture of the present, with uncertainty? Without this correction, raw data will often mislead by suggesting an improving situation. We present a flexible approach using a latent Gaussian process that is capable of describing the changing auto-correlation structure present in the reporting time-delay surface. This approach also yields robust estimates of uncertainty for the estimated nowcasted numbers of deaths. We test assumptions in model specification such as the choice of kernel or hyper priors, and evaluate model performance on a challenging real dataset from Brazil. Our experiments show that Gaussian process nowcasting performs favourably against both comparable methods, and against a small sample of expert human predictions. Our approach has substantial practical utility in disease modelling -- by applying our approach to COVID-19 mortality data from Brazil, where reporting delays are large, we can make informative predictions on important epidemiological quantities such as the current effective reproduction number.
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