PCMBase
PCMBase implements efficient likelihood calculations and simulations of multivariate Gaussian phylogenetic models to study the evolution of quantitative traits across phylogenies.
Key Features:
- Efficient likelihood calculation: Implements an algorithm whose computational cost is linear in the number of nodes of a phylogenetic tree for multivariate Gaussian models.
- Handling heterogeneous evolutionary forces: Supports parameter "shifts" at specified tree locations, allowing changes to any parameters or transitions between models within the G_LInv family.
- Support for complex tree structures: Accommodates polytomies and non-ultrametric trees.
- Robustness to missing data: Handles datasets with missing trait values during likelihood calculation and simulation.
- Integration with inference tools: Provides a generic library interface for use with maximum likelihood and Bayesian inference methods.
Scientific Applications:
- Evolution of quantitative traits: Enables comparative analyses of quantitative trait evolution across organisms, including microorganisms, plants, and animals.
- Modeling heterogeneous evolutionary processes: Facilitates detection and modeling of shifts in evolutionary parameters across a phylogeny.
- Large-scale phylogenetic analyses: Supports likelihood-based inference on large trees spanning hundreds to thousands of species.
Methodology:
Based on the G_LInv sub-family of Gaussian phylogenetic models, PCMBase uses transition densities with expectations linear in the ancestral trait value and variances invariant to that value, and implements a likelihood-calculation algorithm with complexity linear in the number of tree nodes while supporting parameter and model shifts within G_LInv.
Topics
Details
- Tool Type:
- command-line tool
- Programming Languages:
- R
- Added:
- 1/14/2020
- Last Updated:
- 1/5/2021
Operations
Publications
Mitov V, Bartoszek K, Asimomitis G, Stadler T. Fast likelihood calculation for multivariate Gaussian phylogenetic models with shifts. Theoretical Population Biology. 2020;131:66-78. doi:10.1016/j.tpb.2019.11.005. PMID:31805292.