|
Elements of Metacommunity Structure |
|
Ecologist have devoted much effort to identifying
patterns in the distribution of species among sites. Five of
the most prevalent patterns include Clementsian (Clements 1916),
Gleasonian (Gleason 1926), checkerboards (Diamond 1975), evenly
spaced gradients (Tilman 1982), and nested subsets (Patterson and
Atmar 1986). Historically, these patterns have been
analyzed in isolation and compared to random patterns (e.g.,
Simberloff 1983), which can be created using several different null
models (Gotelli and Graves 1996). To address this issue,
Leibold and Mikkelson (2002) developed an analytical technique that
allows researchers to determine which of these idealized patterns
best fits a single data set. Their methodology ordinates a
data set according to the primary axis of variation based on
reciprocal averaging, then proceeds to examine aspects of coherence,
species turnover, and boundary clumping (which they refer to as
elements of metacommunity structure). Despite the utility of
their approach, few studies have endeavored to apply it to empirical
data sets. In a recent publication, Presley et al. (2009) expanded the approach of Leibold and Mikkelson (2002) to include multiple axis of variation to more adequately assess metacommunity structure in Paraguayan bats, which are know to respond to multiple environmental gradients. Among other conclusions, Presley et al. (2009) determined patterns of species distribution for aerial insectivores were dependent on axis of variation, showing Gleasonian distributions when ordinated according to the primary axis of variation and Clementsian distributions when ordinated according to the secondary axis. Their results suggest analysis of metacommunities for multiple axes of variation can provide a more complete picture of environmental variable that mold patterns of species distribution.
|
The programs used by Presley et al. (2009) are available in
the following library of Matlab functions. The folder should be
downloaded and unzipped into a directory within the "toolbox" folder of
the MATLAB directory and the name
of the directory must be added to the MATLAB search path (type help
addpath in MATLAB for additional information). In addition to
these functions, you will need the basic Matlab software and the
Statistics toolbox provided from
Mathworks.
|
|
Once everything is installed, you will only need to
call the "metacommunity" function. I suggest you type "help
metacommunity" in the Matlab command window, which will display the
following information:
% METACOMMUNITY: This function quantifies coherence, species turnover, and boundary clumping % within a site-by-species incidence matrix. Based on these measures, one can indentify which % type of meta-community pattern (e.g., Checkerboards, Nested subsets, Clementsian, Gleasonian, % Evenly spaced gradients, or Random) is most prevalent. % % USAGE: [Abs,Apr,MA,SA,Re,Rpr,MR,SR,M,Mpr] = metacommunity(X,ord,model,Comm,iter,ax) % % X = [sites x species] incidence matrix % ord = optional, specifies how to ordinate the data matrix % 0 = no ordination is performed % 1 = reciprocal averaging {default} % 2 = maximally packed as in nestedness calculator % 3 = species richness and occurrence totals % model = optional, specifies which null model to use % 1 = Species richness per site is equiprobable and species occurrence is equiprobable % 2 = Species richness per site is equiprobable and species occurrence is fixed % 3 = Species richness per site is fixed & species occurrence is equiprobable % 4 = Species richness per site is proportional & species occurrence is fixed % 5 = Species richness per site is fixed & species occurrence is proportional {default} % 6 = Species richness per site is proportional & species occurrence is equiprobable % 7 = Species richness per site is equiprobable & species occurrence is proportional % 8 = Species richness per site is proportional & species occurrence is proportional % 9 = Species richness per site is fixed & species occurrence is fixed % 10 = RANDNEST null model (Jonsson 2001), relaxes constraints of fill and fixed row totals % Comm = optional, specifies whether to look at the Community (1) or Range (0 - default) perspective % iter = optional, specifies how many iterations to perform {default = 200} % ax = optional, specifies which axis of correspondence to use in ordination {default = 1) % --------------------------------------------------------------------------------------------------- % Abs = the number of embedded absences in a given ordinated matrix % Apr = pvalue associated with embedded absences % MA = mean number of embedded absences base on null models % SA = standard deviation of number of embedded absences based on null models % Re = number of replacements (checkerboard) % Rpr = pvalue associated with replacements % MR = mean number of replacements base on null models % SR = standard deviation of number of replacements based on null models % M = Morisita Community index value % Mpr = pvalue associated with Morisita index % % Leibold,M.A. and Mikkelson,G.M. 2002. Coherence, species turnover, and boundary clumping: % elements of meta-community structure. Oikos 97: 237-250. % % CHRIS L. HIGGINS 4/27/2005 % Next, you should copy the usage statement : [Abs,Apr,MA,SA,Re,Rpr,MR,SR,M,Mpr] = metacommunity(X,ord,model,Comm,iter,ax) and paste it into the Matlab command window. Supply the necessary input arguments, and away you go!!!!
|
|
References Clements FE (1916) Plant succession: an analysis of the development of vegetation. Carnegie Institution of Washington, Washington, DC Diamond JM (1975) Assembly of species communities. In: Cody ML, Diamond JM (eds) Ecology and evolution of communities. Harvard University Press,342-444 Gleason HA (1926) The individualistic concept of the plant association. Bulletin of the Torrey Botanical Club 53:7-26 Gotelli NJ, Graves GR (1996) Null models in ecology. Smithsonian Institution Press, Washington D.C. Leibold MA, Mikkelson GM (2002) Coherence, species turnover, and boundary clumping: elements of meta-community structure. Oikos 97:237-250 Patterson BD, Atmar W (1986) Nested subsets and the structure of insular mammalian faunas and archipelagos. Biological Journal of the Linnaean Society 28:65-82 Presley SJ, Higgins CL, Lopez-Gonzalez C, Stevens RD (2009) Elements of metacommunity structure of Paraguayan bats: multiple gradients require analysis of multiple ordination axes. Oecologia -- in press Simberloff D (1983) Competition theory, hypothesis testing, and other community ecological buzzwords. American Naturalist 122:626-635 Tilman D (1982) Resource competitions and community structure. Princeton University Press, Princeton, NJ
|
|
These functions are intended for academic and
educational uses and are not to be used for commercial purposes. If
you have any questions, please feel free to contact me at
higgins@tarleton.edu.
|
|
This page was last updated on
08/18/09
|