Fitting birth-death processes to panel data with applications to bacterial DNA fingerprinting
Charles R. Doss, Marc A. Suchard, Ian Holmes, Midori Kato-Maeda,, Vladimir N. Minin

TL;DR
This paper introduces a new EM algorithm for fitting birth-death-immigration models to panel data, enabling analysis of complex biological processes like bacterial DNA fingerprinting with improved efficiency and robustness.
Contribution
The paper presents a novel EM algorithm with a closed-form generating function for fitting BDI models to panel data, applied to tuberculosis DNA fingerprinting.
Findings
Identified differences in birth-death rates among tuberculosis lineages.
Developed an efficient R package for BDI model fitting.
Applied method to reveal epidemiological insights.
Abstract
Continuous-time linear birth-death-immigration (BDI) processes are frequently used in ecology and epidemiology to model stochastic dynamics of the population of interest. In clinical settings, multiple birth-death processes can describe disease trajectories of individual patients, allowing for estimation of the effects of individual covariates on the birth and death rates of the process. Such estimation is usually accomplished by analyzing patient data collected at unevenly spaced time points, referred to as panel data in the biostatistics literature. Fitting linear BDI processes to panel data is a nontrivial optimization problem because birth and death rates can be functions of many parameters related to the covariates of interest. We propose a novel expectation--maximization (EM) algorithm for fitting linear BDI models with covariates to panel data. We derive a closed-form expression…
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