May 6 – 9, 2025
Abbaye de Royaumont, Asnières-sur-Oise, France
Europe/Paris timezone

ESTIMATION OF SERIAL INTERVALS IN PARTIALLY-SAMPLED TRANSMISSION CLUSTERS USING VIRUS SEQUENCES

Not scheduled
20m
Abbaye de Royaumont, Asnières-sur-Oise, France

Abbaye de Royaumont, Asnières-sur-Oise, France

Abbaye de Royaumont, 95270 Asnières-sur-Oise, France
Oral Transmission dynamics & clusters

Speaker

Jessica Stockdale (Simon Fraser University)

Description

The serial interval of an infectious disease – the length of time between symptom onset of an infector and infectee – is an important quantity in epidemiology, but its estimation requires knowledge of individuals' contacts and exposures, typically obtained through resource-intensive contact tracing efforts or household studies. Under partially sampled data, purported transmission pairs (infector-infectee) may be separated by one or more unsampled cases, biasing estimates of the serial interval.
We present a method to estimate the serial interval distribution that explicitly takes incomplete sampling into account and can use either contact data or virus sequence data for inference of transmission pairs. This genomic approach allows us to estimate the serial interval in a broad range of settings beyond households e.g. in workplace, school or healthcare clusters, and thereby compare how speed of transmission varies in different settings and over time. We present an application to clusters of COVID-19. Through its applicability to outbreaks with low sampling rates and large population sizes, our method is well suited for diseases with widespread community transmission tracked by routine genomic surveillance.

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Primary author

Jessica Stockdale (Simon Fraser University)

Co-authors

Caroline Colijn (Department of Mathematics, Simon Fraser University) Dr Kurnia Susvitasari (Department of Mathematics, Simon Fraser University) Dr Paul Tupper (Department of Mathematics, Simon Fraser University)

Presentation materials

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