Application of connectivity modeling to identify and predict movement and range redistribution
@FletcherEcology
Rob Fletcher, Maru Iezzi, and Andrew Marx
Other collaborators: Jorge Sefair, Miguel Acevedo, Divya Vasudev, Robert Holt, Emilio Bruna, Jim Austin, Sarah Duncan, Ellen Robertson, Rodolfo Jaffe, Nick Kortessis, Varun Goswami, Rob Guralnick, Denis Valle
robert.fletcher@ufl.edu
70% of the world’s remaining forest is within 1 km of an edge
Across the planet, habitats are increasingly isolated
(Haddad et al. 2015)
Animals are moving less frequently and over shorter distances
(Tucker et al. 2018)
Movements of mammals in areas with a high human footprint were 1/2 to 1/3 the extent of their movements in areas with a low human footprint
Connectivity as a key limitation
Movement
Habitat / landscape
Connectivity: the degree to which landscapes alter movement (Taylor et al. 1993)
Connectivity as a key limitation and a possible solution
Why is connectivity relevant to range dynamics?
Travis et al. (2013)
Models for range dynamics and the role of connectivity
Briscoe et al. (2019)
Agenda for the workshop
Building and tuning different types of SAMC models
Introduction to a generalized framework with the SAMC
Emerging topics
Background and motivation
State of connectivity modeling for ecology and conservation
The state of connectivity modeling
The rise of connectivity
Raster grid
Patch-based graph
The rise of connectivity
Raster grid
Patch-based graph
Types of questions and problems addressed:
The rise of connectivity
Total network
Circuit theory
Patch-based graphs
Least cost
N = 375 articles
Fletcher et al. (2016)
Modeling connectivity with patch-based graphs
Modeling connectivity with patch-based graphs
yij = exp(-αdij)
Modeling connectivity with patch-based graphs
Two steps:
Modeling connectivity with patch-based graphs
Scale | Graph theory / network metrics | Ecological / metapopulation metrics |
Patch scale | Centrality metrics: degree, strength closeness, betweenness | Nearest neighbor distance Area-based flux |
Meso scale | Number of clusters Modularity | ‘mega-patches’ |
Landscape scale | Connectedness | Probability of connectivity Equivalent connected area Metapopulation capacity |
Modeling connectivity with patch-based graphs
Protected area connectivity metrics:
Ward et al. (2020) Nature Comm
Modeling connectivity with raster grids
Modeling connectivity
Modeling connectivity
Least�cost
Least-cost | Randomized shortest path | Circuit theory |
Deterministic: path of least resistance | Tunes deterministic - exploratory | Exploratory: Random walk |
Adriaensen et al. (2003) | Panzacchi et al. (2015) | McRae et al. (2008) |
Modeling connectivity: least-cost analysis
Resistance
map
Modeling connectivity: least-cost analysis
Resistance
map
Cumulative
cost map
Modeling connectivity: least-cost analysis
Resistance
map
Cumulative
cost map
Least-cost path
Modeling connectivity: least-cost analysis
Resistance
map
Cumulative
cost map
Least-cost path
Least-cost corridor
Modeling connectivity: least-cost analysis
Modeling Connectivity: circuit theory
McRae et al. (2008)
Modeling connectivity: circuit theory
McRae et al. (2008)
R break
Connectivity modeling in R: connectivity_intro.R