Phylogenetic and epidemic modeling of rapidly evolving infectious diseases.

Phylogenetic and epidemic modeling of rapidly evolving infectious diseases.
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DOI:
10.1016/j.meegid.2011.08.005
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发表时间:
2011-12
期刊:
Infection, genetics and evolution : journal of molecular epidemiology and evolutionary genetics in infectious diseases
影响因子:
--
通讯作者:
Drummond AJ
Drummond AJ
中科院分区:
其他
文献类型:
--
作者:
Kühnert D;Wu CH;Drummond AJ

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► Rapidly evolving viruses have the same timescale for their ecology and evolution. ► Coalescent analyses have shed much light on virus evolution and population history. ► The nascent field of phylodynamics unifies evolutionary and epidemiological models. ► Current modeling advances focus on the spatially distributed nature of epidemics. ► Darwinian selection in all its forms is a key challenge for phylodynamic methods. Epidemic modeling of infectious diseases has a long history in both theoretical and empirical research. However the recent explosion of genetic data has revealed the rapid rate of evolution that many populations of infectious agents undergo and has underscored the need to consider both evolutionary and ecological processes on the same time scale. Mathematical epidemiology has applied dynamical models to study infectious epidemics, but these models have tended not to exploit – or take into account – evolutionary changes and their effect on the ecological processes and population dynamics of the infectious agent. On the other hand, statistical phylogenetics has increasingly been applied to the study of infectious agents. This approach is based on phylogenetics, molecular clocks, genealogy-based population genetics and phylogeography. Bayesian Markov chain Monte Carlo and related computational tools have been the primary source of advances in these statistical phylogenetic approaches. Recently the first tentative steps have been taken to reconcile these two theoretical approaches. We survey the Bayesian phylogenetic approach to epidemic modeling of infection diseases and describe the contrasts it provides to mathematical epidemiology as well as emphasize the significance of the future unification of these two fields.
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