Quantifying the annual incidence and underestimation of seasonal influenza: A modelling approach.


Journal

Theoretical biology & medical modelling
ISSN: 1742-4682
Titre abrégé: Theor Biol Med Model
Pays: England
ID NLM: 101224383

Informations de publication

Date de publication:
10 07 2020
Historique:
received: 07 03 2020
accepted: 28 05 2020
entrez: 11 7 2020
pubmed: 11 7 2020
medline: 10 4 2021
Statut: epublish

Résumé

Seasonal influenza poses a significant public health and economic burden, associated with the outcome of infection and resulting complications. The true burden of the disease is difficult to capture due to the wide range of presentation, from asymptomatic cases to non-respiratory complications such as cardiovascular events, and its seasonal variability. An understanding of the magnitude of the true annual incidence of influenza is important to support prevention and control policy development and to evaluate the impact of preventative measures such as vaccination. We use a dynamic disease transmission model, laboratory-confirmed influenza surveillance data, and randomized-controlled trial (RCT) data to quantify the underestimation factor, expansion factor, and symptomatic influenza illnesses in the US and Canada during the 2011-2012 and 2012-2013 influenza seasons. Based on 2 case definitions, we estimate between 0.42-3.2% and 0.33-1.2% of symptomatic influenza illnesses were laboratory-confirmed in Canada during the 2011-2012 and 2012-2013 seasons, respectively. In the US, we estimate between 0.08-0.61% and 0.07-0.33% of symptomatic influenza illnesses were laboratory-confirmed in the 2011-2012 and 2012-2013 seasons, respectively. We estimated the symptomatic influenza illnesses in Canada to be 0.32-2.4 million in 2011-2012 and 1.8-8.2 million in 2012-2013. In the US, we estimate the number of symptomatic influenza illnesses to be 4.4-34 million in 2011-2012 and 23-102 million in 2012-2013. We illustrate that monitoring a representative group within a population may aid in effectively modelling the transmission of infectious diseases such as influenza. In particular, the utilization of RCTs in models may enhance the accuracy of epidemiological parameter estimation.

Sections du résumé

BACKGROUND
Seasonal influenza poses a significant public health and economic burden, associated with the outcome of infection and resulting complications. The true burden of the disease is difficult to capture due to the wide range of presentation, from asymptomatic cases to non-respiratory complications such as cardiovascular events, and its seasonal variability. An understanding of the magnitude of the true annual incidence of influenza is important to support prevention and control policy development and to evaluate the impact of preventative measures such as vaccination.
METHODS
We use a dynamic disease transmission model, laboratory-confirmed influenza surveillance data, and randomized-controlled trial (RCT) data to quantify the underestimation factor, expansion factor, and symptomatic influenza illnesses in the US and Canada during the 2011-2012 and 2012-2013 influenza seasons.
RESULTS
Based on 2 case definitions, we estimate between 0.42-3.2% and 0.33-1.2% of symptomatic influenza illnesses were laboratory-confirmed in Canada during the 2011-2012 and 2012-2013 seasons, respectively. In the US, we estimate between 0.08-0.61% and 0.07-0.33% of symptomatic influenza illnesses were laboratory-confirmed in the 2011-2012 and 2012-2013 seasons, respectively. We estimated the symptomatic influenza illnesses in Canada to be 0.32-2.4 million in 2011-2012 and 1.8-8.2 million in 2012-2013. In the US, we estimate the number of symptomatic influenza illnesses to be 4.4-34 million in 2011-2012 and 23-102 million in 2012-2013.
CONCLUSIONS
We illustrate that monitoring a representative group within a population may aid in effectively modelling the transmission of infectious diseases such as influenza. In particular, the utilization of RCTs in models may enhance the accuracy of epidemiological parameter estimation.

Identifiants

pubmed: 32646444
doi: 10.1186/s12976-020-00129-4
pii: 10.1186/s12976-020-00129-4
pmc: PMC7347407
doi:

Substances chimiques

Influenza Vaccines 0

Types de publication

Journal Article Research Support, Non-U.S. Gov't

Langues

eng

Sous-ensembles de citation

IM

Pagination

11

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Auteurs

Zachary McCarthy (Z)

Department of Mathematics and Statistics, York University, Toronto, M3J 1P3, Canada.
Laboratory for Industrial and Applied Mathematics, York University, Toronto, M3J 1P3, ON, Canada.
Centre for Disease Modelling, York University, Toronto, M3J 1P3, ON, Canada.
Fields-CQAM Mathematics for Public Health Laboratory, York University, Toronto, M3J 1P3, ON, Canada.

Safia Athar (S)

Department of Mathematics and Statistics, York University, Toronto, M3J 1P3, Canada.
Laboratory for Industrial and Applied Mathematics, York University, Toronto, M3J 1P3, ON, Canada.
Centre for Disease Modelling, York University, Toronto, M3J 1P3, ON, Canada.
Fields-CQAM Mathematics for Public Health Laboratory, York University, Toronto, M3J 1P3, ON, Canada.

Mahnaz Alavinejad (M)

Department of Mathematics and Statistics, York University, Toronto, M3J 1P3, Canada.
Laboratory for Industrial and Applied Mathematics, York University, Toronto, M3J 1P3, ON, Canada.
Centre for Disease Modelling, York University, Toronto, M3J 1P3, ON, Canada.
Fields-CQAM Mathematics for Public Health Laboratory, York University, Toronto, M3J 1P3, ON, Canada.

Christopher Chow (C)

Department of Mathematics and Statistics, York University, Toronto, M3J 1P3, Canada.
Laboratory for Industrial and Applied Mathematics, York University, Toronto, M3J 1P3, ON, Canada.
Centre for Disease Modelling, York University, Toronto, M3J 1P3, ON, Canada.
Fields-CQAM Mathematics for Public Health Laboratory, York University, Toronto, M3J 1P3, ON, Canada.

Iain Moyles (I)

Department of Mathematics and Statistics, York University, Toronto, M3J 1P3, Canada.

Kyeongah Nah (K)

Department of Mathematics and Statistics, York University, Toronto, M3J 1P3, Canada.
Laboratory for Industrial and Applied Mathematics, York University, Toronto, M3J 1P3, ON, Canada.
Centre for Disease Modelling, York University, Toronto, M3J 1P3, ON, Canada.
Fields-CQAM Mathematics for Public Health Laboratory, York University, Toronto, M3J 1P3, ON, Canada.

Jude D Kong (JD)

Department of Mathematics and Statistics, York University, Toronto, M3J 1P3, Canada.
Laboratory for Industrial and Applied Mathematics, York University, Toronto, M3J 1P3, ON, Canada.
Centre for Disease Modelling, York University, Toronto, M3J 1P3, ON, Canada.
Fields-CQAM Mathematics for Public Health Laboratory, York University, Toronto, M3J 1P3, ON, Canada.

Nishant Agrawal (N)

University of Alberta, Edmonton, T6G 2R3, AB, Canada.

Ahmed Jaber (A)

Department of Mathematics, Simon Fraser University, Burnaby, V5A 1S6, BC, Canada.

Laura Keane (L)

Department of Mathematics and Statistics, York University, Toronto, M3J 1P3, Canada.

Sam Liu (S)

McMaster University, Hamilton, L8S 4L8, ON, Canada.

Myles Nahirniak (M)

Department of Mathematics, Simon Fraser University, Burnaby, V5A 1S6, BC, Canada.

Danielle St Jean (DS)

Department of Mathematics, Simon Fraser University, Burnaby, V5A 1S6, BC, Canada.

Razvan Romanescu (R)

Lunenfeld-Tanenbaum Research Institute, Sinai Health System, Toronto, M5G 1X5, ON, Canada.

Jessica Stockdale (J)

Department of Mathematics, Simon Fraser University, Burnaby, V5A 1S6, BC, Canada.

Bruce T Seet (BT)

Sanofi Pasteur, Toronto, M2R 3T4, Canada.
Department of Molecular Genetics, Toronto, M5S 1A8, ON, Canada.

Laurent Coudeville (L)

Sanofi Pasteur, Lyon, France.

Edward Thommes (E)

Laboratory for Industrial and Applied Mathematics, York University, Toronto, M3J 1P3, ON, Canada.
Department of Mathematics, Simon Fraser University, Burnaby, V5A 1S6, BC, Canada.
Sanofi Pasteur, Toronto, M2R 3T4, Canada.

Anne-Frieda Taurel (AF)

Sanofi Pasteur, Toronto, M2R 3T4, Canada.

Jason Lee (J)

Sanofi Pasteur, Toronto, M2R 3T4, Canada.

Thomas Shin (T)

Sanofi Pasteur, Toronto, M2R 3T4, Canada.

Julien Arino (J)

University of Manitoba, Department of Mathematics, Winnipeg, R3T 2N2, MB, Canada.

Jane Heffernan (J)

Department of Mathematics and Statistics, York University, Toronto, M3J 1P3, Canada.
Laboratory for Industrial and Applied Mathematics, York University, Toronto, M3J 1P3, ON, Canada.
Centre for Disease Modelling, York University, Toronto, M3J 1P3, ON, Canada.
Fields-CQAM Mathematics for Public Health Laboratory, York University, Toronto, M3J 1P3, ON, Canada.

Ayman Chit (A)

Leslie Dan School of Pharmacy, University of Toronto, Toronto, M5S 3M2, ON, Canada.
Sanofi Pasteur, Swiftwater, 18370, PA, USA.

Jianhong Wu (J)

Department of Mathematics and Statistics, York University, Toronto, M3J 1P3, Canada. wujh@yorku.ca.
Laboratory for Industrial and Applied Mathematics, York University, Toronto, M3J 1P3, ON, Canada. wujh@yorku.ca.
Centre for Disease Modelling, York University, Toronto, M3J 1P3, ON, Canada. wujh@yorku.ca.
Fields-CQAM Mathematics for Public Health Laboratory, York University, Toronto, M3J 1P3, ON, Canada. wujh@yorku.ca.

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