Methods for approximating stochastic evolutionary dynamics on graphs
From MaRDI portal
Publication:1734244
DOI10.1016/j.jtbi.2019.02.009zbMath1411.92220arXiv1902.06614OpenAlexW2911779406WikidataQ91648641 ScholiaQ91648641MaRDI QIDQ1734244
Kieran J. Sharkey, Christoforos Hadjichrysanthou, Christopher E. Overton, Mark Broom
Publication date: 27 March 2019
Published in: Journal of Theoretical Biology (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1902.06614
Problems related to evolution (92D15) Applications of graph theory (05C90) Population dynamics (general) (92D25)
Related Items
Modelling evolution in structured populations involving multiplayer interactions, Quasi-neutral evolution in populations under small demographic fluctuations, Approximating quasi-stationary behaviour in network-based SIS dynamics
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Evolutionary game dynamics in finite populations
- Approximating evolutionary dynamics on networks using a neighbourhood configuration model
- Complete hierarchies of SIR models on arbitrary networks with exact and approximate moment closure
- Mathematics of epidemics on networks. From exact to approximate models
- Evolutionary games on star graphs under various updating rules
- Exact and approximate moment closures for non-Markovian network epidemics
- Deterministic epidemiological models at the individual level
- Directionality of contact networks suppresses selection pressure in evolutionary dynamics
- Exact equations for SIR epidemics on tree graphs
- Exact deterministic representation of Markovian SIR epidemics on networks with and without loops
- Game theory and physics
- Extended Pair Approximation of Evolutionary Game on Complex Networks
- Evolutionary games on graphs and the speed of the evolutionary process
- The Logic of Animal Conflict
- An analysis of the fixation probability of a mutant on special classes of non-directed graphs
- Statistical Mechanics of Fluid Mixtures
- A general kinetic theory of liquids I. The molecular distribution functions
