mPTP
mPTP implements a multi-rate Poisson tree process to delimit species on phylogenetic trees by accounting for varying levels of intraspecific genetic variation.
Key Features:
- Phylogeny-Aware Approach: Leverages phylogenetic information to delimit species without relying on arbitrary similarity thresholds, in contrast to distance-based methods.
- Incorporation of Intraspecific Variation: Accounts for divergent intraspecific genetic variation by recognizing different levels of genetic diversity within species arising from evolutionary history or sampling strategies.
- Dynamic Programming Algorithm: Uses a novel dynamic programming algorithm to achieve a speedup of at least five orders of magnitude compared to PTP, enabling efficient processing of large (meta-) barcoding datasets.
- Markov Chain Monte Carlo (MCMC) Sampling: Employs MCMC sampling to evaluate the robustness of species delimitations, with reported evaluations completing in seconds regardless of tree size or dataset complexity.
Scientific Applications:
- Molecular Species Delimitation: Delimits species from molecular sequence data using phylogeny-aware, multi-rate models.
- Large-Scale Biodiversity and (Meta-)Barcoding Surveys: Enables rapid analysis of extensive (meta-) barcoding datasets for biodiversity assessment.
- Species Discovery and Taxonomic Assessment: Supports discovery of putative species and assessments that can be compared with established taxonomies.
Methodology:
Analyzes molecular data using a multi-rate Poisson tree process framework, implements a dynamic programming algorithm for computational acceleration, and applies Markov chain Monte Carlo (MCMC) sampling to assess delimitation support.
Topics
Details
- Tool Type:
- web application
- Operating Systems:
- Linux, Windows, Mac
- Programming Languages:
- C
- Added:
- 6/4/2018
- Last Updated:
- 11/25/2024
Operations
Publications
Kapli P, Lutteropp S, Zhang J, Kobert K, Pavlidis P, Stamatakis A, Flouri T. Multi-rate Poisson tree processes for single-locus species delimitation under maximum likelihood and Markov chain Monte Carlo. Bioinformatics. 2017;33(11):1630-1638. doi:10.1093/bioinformatics/btx025. PMID:28108445. PMCID:PMC5447239.