Accurately Estimating Unreported Infections using Information Theory

Fuente: arXiv
Enregistré dans:
Détails bibliographiques
Auteurs principaux: Cui, Jiaming, Adhikari, Bijaya, Haddadan, Arash, Haque, A S M Ahsan-Ul, Vreeken, Jilles, Vullikanti, Anil, Prakash, B. Aditya
Format: Preprint
Publié: 2025
Sujets:
Accès en ligne:
Tags: Ajouter un tag
Pas de tags, Soyez le premier à ajouter un tag!
_version_ 1866917909721251840
author Cui, Jiaming
Adhikari, Bijaya
Haddadan, Arash
Haque, A S M Ahsan-Ul
Vreeken, Jilles
Vullikanti, Anil
Prakash, B. Aditya
author_facet Cui, Jiaming
Adhikari, Bijaya
Haddadan, Arash
Haque, A S M Ahsan-Ul
Vreeken, Jilles
Vullikanti, Anil
Prakash, B. Aditya
contents One of the most significant challenges in combating against the spread of infectious diseases was the difficulty in estimating the true magnitude of infections. Unreported infections could drive up disease spread, making it very hard to accurately estimate the infectivity of the pathogen, therewith hampering our ability to react effectively. Despite the use of surveillance-based methods such as serological studies, identifying the true magnitude is still challenging. This paper proposes an information theoretic approach for accurately estimating the number of total infections. Our approach is built on top of Ordinary Differential Equations (ODE) based models, which are commonly used in epidemiology and for estimating such infections. We show how we can help such models to better compute the number of total infections and identify the parametrization by which we need the fewest bits to describe the observed dynamics of reported infections. Our experiments on COVID-19 spread show that our approach leads to not only substantially better estimates of the number of total infections but also better forecasts of infections than standard model calibration based methods. We additionally show how our learned parametrization helps in modeling more accurate what-if scenarios with non-pharmaceutical interventions. Our approach provides a general method for improving epidemic modeling which is applicable broadly.
format Preprint
id arxiv_https___arxiv_org_abs_2502_00039
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Accurately Estimating Unreported Infections using Information Theory
Cui, Jiaming
Adhikari, Bijaya
Haddadan, Arash
Haque, A S M Ahsan-Ul
Vreeken, Jilles
Vullikanti, Anil
Prakash, B. Aditya
Social and Information Networks
Information Theory
Physics and Society
One of the most significant challenges in combating against the spread of infectious diseases was the difficulty in estimating the true magnitude of infections. Unreported infections could drive up disease spread, making it very hard to accurately estimate the infectivity of the pathogen, therewith hampering our ability to react effectively. Despite the use of surveillance-based methods such as serological studies, identifying the true magnitude is still challenging. This paper proposes an information theoretic approach for accurately estimating the number of total infections. Our approach is built on top of Ordinary Differential Equations (ODE) based models, which are commonly used in epidemiology and for estimating such infections. We show how we can help such models to better compute the number of total infections and identify the parametrization by which we need the fewest bits to describe the observed dynamics of reported infections. Our experiments on COVID-19 spread show that our approach leads to not only substantially better estimates of the number of total infections but also better forecasts of infections than standard model calibration based methods. We additionally show how our learned parametrization helps in modeling more accurate what-if scenarios with non-pharmaceutical interventions. Our approach provides a general method for improving epidemic modeling which is applicable broadly.
title Accurately Estimating Unreported Infections using Information Theory
topic Social and Information Networks
Information Theory
Physics and Society
url https://arxiv.org/abs/2502.00039