Modelling evolution in a spatial continuum

N.H. Barton, A. Etheridge, A. Véber, Journal of Statistical Mechanics Theory and Experiment 2013 (2013).

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Journal Article | Published | English

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Author
Barton, Nick HIST Austria ; Etheridge, Alison; Véber, Amandine
Department
Abstract
We survey a class of models for spatially structured populations which we have called spatial Λ-Fleming–Viot processes. They arise from a flexible framework for modelling in which the key innovation is that random genetic drift is driven by a Poisson point process of spatial ‘events’. We demonstrate how this overcomes some of the obstructions to modelling populations which evolve in two- (and higher-) dimensional spatial continua, how its predictions match phenomena observed in data and how it fits with classical models. Finally we outline some directions for future research.
Publishing Year
Date Published
2013-01-16
Journal Title
Journal of Statistical Mechanics Theory and Experiment
Volume
2013
Issue
1
IST-REx-ID

Cite this

Barton NH, Etheridge A, Véber A. Modelling evolution in a spatial continuum. Journal of Statistical Mechanics Theory and Experiment. 2013;2013(1). doi:10.1088/1742-5468/2013/01/P01002
Barton, N. H., Etheridge, A., & Véber, A. (2013). Modelling evolution in a spatial continuum. Journal of Statistical Mechanics Theory and Experiment, 2013(1). https://doi.org/10.1088/1742-5468/2013/01/P01002
Barton, Nicholas H, Alison Etheridge, and Amandine Véber. “Modelling Evolution in a Spatial Continuum.” Journal of Statistical Mechanics Theory and Experiment 2013, no. 1 (2013). https://doi.org/10.1088/1742-5468/2013/01/P01002.
N. H. Barton, A. Etheridge, and A. Véber, “Modelling evolution in a spatial continuum,” Journal of Statistical Mechanics Theory and Experiment, vol. 2013, no. 1, 2013.
Barton NH, Etheridge A, Véber A. 2013. Modelling evolution in a spatial continuum. Journal of Statistical Mechanics Theory and Experiment. 2013(1).
Barton, Nicholas H., et al. “Modelling Evolution in a Spatial Continuum.” Journal of Statistical Mechanics Theory and Experiment, vol. 2013, no. 1, IOP Publishing Ltd., 2013, doi:10.1088/1742-5468/2013/01/P01002.
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2018-12-12
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