Martingales and the fixation probability of high-dimensional evolutionary graphs
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Publication:1642613
DOI10.1016/j.jtbi.2018.04.039zbMath1397.92507OpenAlexW2802082001WikidataQ88571146 ScholiaQ88571146MaRDI QIDQ1642613
Publication date: 15 June 2018
Published in: Journal of Theoretical Biology (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jtbi.2018.04.039
Problems related to evolution (92D15) Applications of graph theory (05C90) Applications of branching processes (60J85)
Related Items (3)
Spectral dynamics of guided edge removals and identifying transient amplifiers for death-birth updating ⋮ Wald’s martingale and the conditional distributions of absorption time in the Moran process ⋮ Spectral analysis of transient amplifiers for death-birth updating constructed from regular graphs
Uses Software
Cites Work
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- Fixation probabilities on superstars, revisited and revised
- Environmental evolutionary graph theory
- Ecological constraints on the origin of neurones
- Fixation probabilities for simple digraphs
- Towards A Theoretical Framework for Analysis and Intervention of Random Drift on General Networks
- Two results on evolutionary processes on general non-directed graphs
- Amplifiers for the Moran Process
- Evolutionary games on graphs and the speed of the evolutionary process
- Evolutionary dynamics on small-order graphs
- The fixation probability of a beneficial mutation in a geographically structured population
- Birth–death fixation probabilities for structured populations
- On the fixation probability of superstars
- Amplifiers of selection
- Evolutionary graph theory revisited: when is an evolutionary process equivalent to the Moran process?
- An analysis of the fixation probability of a mutant on special classes of non-directed graphs
- On the dimension of a graph
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