Reconstruction of disease transmission rates: applications to measles, dengue, and influenza
Alexander Lange

TL;DR
This paper presents a fast, differential-equation-based method to reconstruct disease transmission rates from incidence and mortality data, applied to measles, dengue, and influenza to analyze their spread and control measures.
Contribution
The authors introduce a novel, simple approach for reconstructing transmission rates directly from data using differential equations, applicable to multiple infectious diseases.
Findings
Reconstructed transmission rates for measles, dengue, and influenza.
Identified that dengue transmission decreased with vector control efforts.
Suggested influenza pandemic strain circulated months before outbreak initiation.
Abstract
Transmission rates are key in understanding the spread of infectious diseases. Using the framework of compartmental models, we introduce a simple method that enables us to reconstruct time series of transmission rates directly from incidence or disease-related mortality data. The reconstruction exploits differential equations, which model the time evolution of infective stages and strains. Being sensitive to initial values, the method produces asymptotically correct solutions. The computations are fast, with time complexity being quadratic. We apply the reconstruction to data of measles (England and Wales, 1948-67), dengue (Thailand, 1982-99), and influenza (U.S., 1910-27). The Measles example offers comparison with earlier work. Here we re-investigate reporting corrections, include and exclude demographic information. The dengue example deals with the failure of vector-control measures…
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