Evolutionary graph theory derived from eco-evolutionary dynamics
arXiv:2010.16159 · doi:10.1016/j.jtbi.2021.110648
Abstract
A biologically motivated individual-based framework for evolution in network-structured populations is developed that can accommodate eco-evolutionary dynamics. This framework is used to construct a network birth and death model. The evolutionary graph theory model, which considers evolutionary dynamics only, is derived as a special case, highlighting additional assumptions that diverge from real biological processes. This is achieved by introducing a negative ecological feedback loop that suppresses ecological dynamics by forcing births and deaths to be coupled. We also investigate how fitness, a measure of reproductive success used in evolutionary graph theory, is related to the life-history of individuals in terms of their birth and death rates. In simple networks, these ecologically motivated dynamics are used to provide new insight into the spread of adaptive mutations, both with and without clonal interference. For example, the star network, which is known to be an amplifier of selection in evolutionary graph theory, can inhibit the spread of adaptive mutations when individuals can die naturally.
References in corpus (11)
- A High-Resolution Human Contact Network for Infectious Disease Transmission
- Evolutionary dynamics on any population structure
- A microscopic probabilistic description of a locally regulated population and macroscopic approximations
- Most undirected random graphs are amplifiers of selection for Birth-death dynamics, but suppressors of selection for death-Birth dynamics
- Evolutionary game theory in growing populations
- Evolution of discrete populations and the canonical diffusion of adaptive dynamics
- Limits on amplifiers of natural selection under death-Birth updating
- Evolutionary and Population Dynamics: A Coupled Approach
- Reproductive Value in Graph-structured Populations
- Models of genetic drift as limiting forms of the Lotka-Volterra competition model
- Coexistence in stochastic spatial models