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Template:EvoLudo/Recent: Difference between revisions

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This summarizes recent research efforts:
This summarizes recent research efforts:
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#Hauert, C., Saade, C. & McAvoy, A. (2018) ''J. theor. Biol.'' ''' ''' (in press) [https://doi.org/10.1016/j.jtbi.2018.11.019 doi: 10.1016/j.jtbi.2018.11.019]
#Hauert, C., Saade, C. & McAvoy, A. (2018) ''J. theor. Biol.'' '''462''' 347-360 [https://doi.org/10.1016/j.jtbi.2018.11.019 doi: 10.1016/j.jtbi.2018.11.019]
#McAvoy, A. & Hauert, C. (2015) ''PLoS Comp. Biol.'' '''11'''(8): e1004349 [https://doi.org/10.1371/journal.pcbi.1004349 doi: 10.1371/journal.pcbi.1004349]
#McAvoy, A. & Hauert, C. (2015) ''PLoS Comp. Biol.'' '''11'''(8): e1004349 [https://doi.org/10.1371/journal.pcbi.1004349 doi: 10.1371/journal.pcbi.1004349]
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[[Image:Superstar graph (N=484, B=21, k=6).svg|160px|left|link=Evolutionary graph theory]]
[[Image:Superstar graph (N=484, B=21, k=6).svg|160px|left|link=Evolutionary graph theory]]
=== [[Evolutionary graph theory]] ===
=== [[Evolutionary graph theory]] ===
New tutorial added on [[evolutionary graph theory]], which provides a formal approach to describe the spreading and fixation (or extinction) of a mutant type in structured populations. Interestingly, the fixation probabilities remain unaffected by the underlying structure for a [[Moran graphs|large class of graphs]]. However, some graphs may act either as [[Evolutionary amplifiers|amplifiers]] or [[Evolutionary suppressors|suppressors]] of selection by increasing or decreasing the fixation probabilities as compared to unstructured populations. In contrast, fixation and absorption times are very sensitive to changes in the graph structure and hence vary greatly even for graphs that leave fixation probabilities unchanged. Even though fixation times are, in general, not preserved between graphs, [[Graph symmetries|symmetries of a graph]] can at least ensure that fixation times do not depend on the initial location of the mutant. This summarizes research efforts that span over a decade, including:
New tutorial added on [[evolutionary graph theory]], which provides a formal approach to describe the spreading and fixation (or extinction) of a mutant type in structured populations. Interestingly, the fixation probabilities remain unaffected by the underlying structure for a [[Moran graphs|large class of graphs]]. However, some graphs may act either as [[Evolutionary amplifiers|amplifiers]] or [[Evolutionary suppressors|suppressors]] of selection by increasing or decreasing the fixation probabilities as compared to unstructured populations. In contrast, fixation and absorption times are very sensitive to changes in the graph structure and hence vary greatly even for graphs that leave fixation probabilities unchanged. Even though fixation times are, in general, not preserved between graphs, [[Graph symmetries|symmetries of a graph]] can at least ensure that fixation times do not depend on the initial location of the mutant. This summarizes research efforts that span over a decade, including:
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