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Grant: Discovery Grants Program - Individual

University of Winnipeg

$12,000.00

Epidemic spreading with evolving contact network structure

EF 2012-13

Résumé
With increasing mobility of populations worldwide, the spread of infectious diseases has become a matter of growing concern to public health. In particular, the imminent threat of pandemic influenza is receiving serious international attention. Along with other developed countries, Canada now has a pandemic preparedness plan. Underlying all health planning is the need to understand how pathogens interact with their hosts, adapt, and are transmitted through the population. Clinical or experimental approaches to epidemic interventions, by themselves, are often expensive, impractical, or even unethical. Mathematical and computer modelling of infectious diseases have become recognized as valuable tools for probing these systems, and determining the conditions that lead on the one hand to the spread of epidemics, and on the other to suggesting public health strategies for disease control or mitigation. Rapid advances in virology and immunology provide a wealth of useful information that has not yet been exploited in mathematical or computer models of these complex processes. Limitations of computer power to represent the vast range of scales of complexity compel one to adopt statistical descriptions of the underlying processes. The present proposal aims to take advantage of recent developments in applications of statistical mechanics to complex networks, to formulate self-consistent dynamical models of disease transmission and epidemic spread. These models will allow co-evolution of network structures (at the macro-scale) and pathogen transmission processes (at the micro-scale). Methods will be developed for statistical representations of complex networks in terms of indices that are critical determinants of their global, 'emergent' behaviour. These results will enable comparison of critical network properties deduced from idealized networks with those measured in real networks. It is anticipated that such an approach will afford otherwise unobtainable insights into disease propagation that will suggest effective preventive control strategies or contingency plans during an outbreak, and thus provide useful insights for planning public health policy.
Programme
Discovery Grants Program - Individual
Emplacement
Manitoba, Canada
Type de bénéficiaire
Academia
Type
Grant
Source
NSERC's Awards Data

Tel que publié

Application id
8630-2008
Name nom
Alexander, MurrayEllis
Department département
Physics
Organization id
21
Institution établissement
University of Winnipeg
Province en
Manitoba
Province fr
Manitoba
Country en
CANADA
Country fr
CANADA
Fiscal year exercice financier
2012
Competition year année de concours
2008
Award amount
12000
Program id
RGPIN
Program name en
Discovery Grants Program - Individual
Program name fr
Programme de subventions à la découverte - individuelles
Group en
Discovery grants programs
Group fr
Programmes de subventions à la découverte
Committee code
337
Committee name en
Pure & Applied Maths - B
Committee name fr
Maths pures et appliquées - B
Area of application code
405
Area of application group en
Environment
Area of application group fr
Environnement
Area of application en
Modelling and mathematical simulation of natural processes
Area of application fr
Modélisation et simulation mathématique des processus naturels
Research subject code
2957
Research subject group en
Applied mathematics
Research subject group fr
Mathématiques appliquées
Research subject en
Mathematical biology andphysiology
Research subject fr
Mathématiques de la biologie et de la physiologie
Partie
5
Nb partie
5
Application title
Epidemic spreading with evolving contact network structure
Keyword
NSERC
Application summary
With increasing mobility of populations worldwide, the spread of infectious diseases has become a matter of growing concern to public health. In particular, the imminent threat of pandemic influenza is receiving serious international attention. Along with other developed countries, Canada now has a pandemic preparedness plan. Underlying all health planning is the need to understand how pathogens interact with their hosts, adapt, and are transmitted through the population. Clinical or experimental approaches to epidemic interventions, by themselves, are often expensive, impractical, or even unethical. Mathematical and computer modelling of infectious diseases have become recognized as valuable tools for probing these systems, and determining the conditions that lead on the one hand to the spread of epidemics, and on the other to suggesting public health strategies for disease control or mitigation. Rapid advances in virology and immunology provide a wealth of useful information that has not yet been exploited in mathematical or computer models of these complex processes. Limitations of computer power to represent the vast range of scales of complexity compel one to adopt statistical descriptions of the underlying processes. The present proposal aims to take advantage of recent developments in applications of statistical mechanics to complex networks, to formulate self-consistent dynamical models of disease transmission and epidemic spread. These models will allow co-evolution of network structures (at the macro-scale) and pathogen transmission processes (at the micro-scale). Methods will be developed for statistical representations of complex networks in terms of indices that are critical determinants of their global, 'emergent' behaviour. These results will enable comparison of critical network properties deduced from idealized networks with those measured in real networks. It is anticipated that such an approach will afford otherwise unobtainable insights into disease propagation that will suggest effective preventive control strategies or contingency plans during an outbreak, and thus provide useful insights for planning public health policy.