Pages that link to "Item:Q5321773"
From MaRDI portal
The following pages link to A Stochastic Model for Phylogenetic Trees (Q5321773):
Displaying 20 items.
- An inhomogeneous contact process model for speciation (Q358673) (← links)
- On a link between a species survival time in an evolution model and the Bessel distributions (Q467871) (← links)
- Galton-Watson processes in varying environment and accessibility percolation (Q783278) (← links)
- Stochastic models for phylogenetic trees on higher-order taxa (Q938150) (← links)
- Mixed-up trees: the structure of phylogenetic mixtures (Q942916) (← links)
- A phase transition for a random cluster model on phylogenetic trees. (Q1429803) (← links)
- Applying the Thorne-Kishino-Felsenstein model to sequence evolution on a star-shaped tree (Q1600350) (← links)
- On the existence of accessibility in a tree-indexed percolation model (Q2148186) (← links)
- Characterization of a branch of the phylogenetic tree (Q2177081) (← links)
- Critical case stochastic phylogenetic tree model via the Laplace transform (Q2248043) (← links)
- Evolving phylogenies of trait-dependent branching with mutation and competition. I: existence (Q2280015) (← links)
- The probability distribution of the reconstructed phylogenetic tree with occurrence data (Q2294458) (← links)
- The algebra of the general Markov model on phylogenetic trees and networks (Q2429434) (← links)
- Phylogenetic analysis accounting for age-dependent death and sampling with applications to epidemics (Q2632857) (← links)
- Limit Theorems for the Inductive Mean on Metric Trees (Q3067853) (← links)
- Path integral formulation and Feynman rules for phylogenetic branching models (Q3374187) (← links)
- Phylogenetic trees via Hamming distance decomposition tests (Q5300815) (← links)
- Detection of Adaptive Shifts on Phylogenies by using Shifted Stochastic Processes on a Tree (Q5364899) (← links)
- Ancestors and descendants in evolving <i>k</i>‐tree models (Q5495877) (← links)
- On a model of evolution of subspecies (Q6658725) (← links)