Phylogenetic diversity statistics for all clades in a phylogeny

Author:

Grover Siddhant1,Markin Alexey2,Anderson Tavis K2ORCID,Eulenstein Oliver1

Affiliation:

1. Department of Computer Science, Iowa State University , Ames, IA 50010, United States

2. Virus and Prion Research Unit, National Animal Disease Center, USDA-ARS , Ames, IA 50010, United States

Abstract

Abstract The classic quantitative measure of phylogenetic diversity (PD) has been used to address problems in conservation biology, microbial ecology, and evolutionary biology. PD is the minimum total length of the branches in a phylogeny required to cover a specified set of taxa on the phylogeny. A general goal in the application of PD has been identifying a set of taxa of size k that maximize PD on a given phylogeny; this has been mirrored in active research to develop efficient algorithms for the problem. Other descriptive statistics, such as the minimum PD, average PD, and standard deviation of PD, can provide invaluable insight into the distribution of PD across a phylogeny (relative to a fixed value of k). However, there has been limited or no research on computing these statistics, especially when required for each clade in a phylogeny, enabling direct comparisons of PD between clades. We introduce efficient algorithms for computing PD and the associated descriptive statistics for a given phylogeny and each of its clades. In simulation studies, we demonstrate the ability of our algorithms to analyze large-scale phylogenies with applications in ecology and evolutionary biology. The software is available at https://github.com/flu-crew/PD_stats.

Funder

Department of Agriculture

Agricultural Research Service

National Institute of Allergy and Infectious Diseases

National Institutes of Health

Department of Health and Human Services

USDA Agricultural Research Service

Publisher

Oxford University Press (OUP)

Subject

Computational Mathematics,Computational Theory and Mathematics,Computer Science Applications,Molecular Biology,Biochemistry,Statistics and Probability

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