Abstract: In this chapter, we develop a Bayesian approach to supertree construction. Bayesian inference requires that prior knowledge be specified in terms of a probability distribution and incorporates this evidence in new analyses. This provides a natural framework for the accumulation of phylogenetic evidence, but it requires that phylogenetic results be expressed as probability distributions on trees. Because there are so many possible trees, it is usually not feasible to estimate the probability of each individual tree. Therefore, Bayesians summarize the distribution typically in terms of taxon-bipartition frequencies instead. However, bipartition frequencies are related only indirectly to tree probabilities. We discuss two ways in whi...
AbstractThis article presents and analyzes algorithms that systematically generate random Bayesian n...
Current phylogenomic data sets highlight the need for species tree methods able to deal with several...
<p>Posterior probabilities (PP; left number) and bootstraps from maximum likelihood (ML) analysis (B...
Since their advent, supertrees have been increasingly used in large-scale evolutionary studies requi...
Since their advent, supertrees have been increasingly used in large-scale evolutionary studies requi...
Abstract. — What does the posterior probability of a phylogenetic tree mean? This simulation study s...
Bayesian statistics uses probability distributions to characterize uncertainties in parameters or mo...
Bayesian methods have become among the most popular methods in phylogenetics, but theoretical opposi...
Abstract.—Bayesian inference of phylogeny is unique among phylogenetic reconstruction methods in tha...
This article is organized as follows: Section 2 opens with an introduction to the requisite terminol...
this paper is to provide a Bayesian alternative to the CART procedure by regarding the number of spl...
In this paper I introduce the idea of conditional independence of separated subtrees as a principle ...
Bayesian inference of phylogeny with MCMC plays a key role in the study of evolution. Yet, this meth...
Bayesian phylogenetic analyses estimate posterior distributions of phylogenetic tree topologies and ...
Bayesian phylogenetic analyses estimate posterior distributions of phylogenetic tree topologies and ...
AbstractThis article presents and analyzes algorithms that systematically generate random Bayesian n...
Current phylogenomic data sets highlight the need for species tree methods able to deal with several...
<p>Posterior probabilities (PP; left number) and bootstraps from maximum likelihood (ML) analysis (B...
Since their advent, supertrees have been increasingly used in large-scale evolutionary studies requi...
Since their advent, supertrees have been increasingly used in large-scale evolutionary studies requi...
Abstract. — What does the posterior probability of a phylogenetic tree mean? This simulation study s...
Bayesian statistics uses probability distributions to characterize uncertainties in parameters or mo...
Bayesian methods have become among the most popular methods in phylogenetics, but theoretical opposi...
Abstract.—Bayesian inference of phylogeny is unique among phylogenetic reconstruction methods in tha...
This article is organized as follows: Section 2 opens with an introduction to the requisite terminol...
this paper is to provide a Bayesian alternative to the CART procedure by regarding the number of spl...
In this paper I introduce the idea of conditional independence of separated subtrees as a principle ...
Bayesian inference of phylogeny with MCMC plays a key role in the study of evolution. Yet, this meth...
Bayesian phylogenetic analyses estimate posterior distributions of phylogenetic tree topologies and ...
Bayesian phylogenetic analyses estimate posterior distributions of phylogenetic tree topologies and ...
AbstractThis article presents and analyzes algorithms that systematically generate random Bayesian n...
Current phylogenomic data sets highlight the need for species tree methods able to deal with several...
<p>Posterior probabilities (PP; left number) and bootstraps from maximum likelihood (ML) analysis (B...