nicholasjclark / phylo_func_trends

Using phylogenetic and functional relationships to inform nonlinear trend estimates from long-term biodiversity data
7 stars 1 forks source link

To what extent can phylogenetic or functional relationships among species be leveraged to inform estimates of nonlinear changes in abundance?

This study aims to use long-term multi-species monitoring data to tackle the above question.

Contributors (in no particular order)

Nicholas Clark

Adam Smith

Shubhi Sharma

Casey Youngflesh

Caleb Robbins

Hammed Akande

Guillermo Fandos

Thomas Johnson

Proposed methodology

  1. Gather multi-species abundance (or relative abundance) measures from long-term monitoring studies
  2. Construct phylogenetic and functional trees to represent relationships among species
  3. Gather other appropriate information necessary to capture spatial confounding (i.e. coordinates, polygon structures etc...). The script BBS_trends_data.R in this repo has some annotated code to walk through such a data gathering / cleaning scheme
  4. Build Generalized Additive Models (GAMs) in mgcv using tensor product decompositions (see the help page on tensor products for more information) that can be used to ask how species' relationships inform estimates of nonlinear trend. Make use of the highly flexible mrf basis in mgcv to incorporate phylogenetic and functional information (see this post from Cross Validated Gavin Simpson and this blogpost from myself to get a bit more context on how these models work. The script BBS_trends_models.R in this repo has some example annotated code to show how these can be fit in bam() while also attempting to account for unmodelled temporal autocorrelation
  5. Design a model evaluation scheme that allows us to compare fits from phylogenetic, functional and "null" models (that use only the random effect grouping factors of "species", but not their relationships) in a variety of ways (cross-validation by leaving certain species or groups out, with appropriate proper scoring rules; calculating trait contributions to squared second derivatives of trends; comparisons against models that assume trends are linear)

Tasks

Design and justification

Methodology