How to quantify immigration from community abundance data using the neutral community model
Abstract
Biological communities are connected through dispersal, which regulates diversity across local and regional scales. However, dispersal is difficult to measure directly, limiting what is known about dispersal’s impact on species composition in complex communities. One method to measure dispersal employs the Neutral Community Model (NCM) to quantify how a local community is influenced by the immigration of individuals from a larger source community. Conveniently, the immigration rate N T m of the NCM can be fit from biological sequence abundance datasets, which are plentiful. Yet it is neither known if these estimated values reflect the ground truth, nor what sampling effort is required to yield accurate estimates. In this study, we introduce two inference methods, a variance-based and a Dirichlet-multinomial log-likelihood (DM-LL) method, to complement the established occupancy-based inference method. In simulations of communities that resemble activated sludge microbiomes, all inference methods were capable of estimating N T m within 10% of ground-truth, with the variance-based and DM-LL methods requiring less sampling effort. Accurate inferences require read depths greater than N T m in each sample. The three methods agree in their inferred N T m in simulations of communities experiencing weak non-neutral effects (e.g., selection) and in applications to abundance datasets from wastewater activated sludge, tropical trees, and coral reefs. Based on these findings, we propose practical sampling and methodological guidelines for quantifying immigration between highly diverse, complex communities using the NCM.
Article Details
Journal Info
Proceedings of the National Academy of Sciences
National Academy of Sciences
Authors (4)
Ramis Rafay
Department of Biological Sciences, Simon Fraser University
Eric W. Jones
Department of Physics and Energy Science, University of Colorado Colorado Springs
David A. Sivak
Department of Physics, Simon Fraser University
S. Jane Fowler
Department of Biological Sciences, Simon Fraser University