Publications

Probabilities of unranked and ranked anomaly zones under birth-death models

Anastasiia Kim, Noah Rosenberg, and James Degnan
Molecular Biology and Evolution, 2020
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In this paper, we study how the parameters of a species tree simulated under a constant rate birth-death process can affect the probability that the species tree lies in the anomaly zone. We derive the lower bound of the probability of the species tree being in an unranked anomaly zone with n leaves for large speciation rate $\lambda$, and we show that this lower bound approaches 1 as n $\rightarrow \infty$ and $\lambda \rightarrow \infty$.