Five vectorised dispersal matrices of the pathogen, associated with landscape 3, composed of 152 fields.
Usage
dispP_3
Arguments
Format
The format is:
num [1:23104] 8.35e-01 1.36e-09 1.85e-06 2.99e-09 5.11e-08 ...
Details
The pathogen dispersal matrix gives the probability for a pathogen in a field i (row) to migrate to field i' (column) through dispersal. It is computed based on a dispersal kernel and the euclidian distance between each point in fields i and i', using the CaliFloPP algorithm (Bouvier et al. 2009).
In this example, the dispersal kernel is an isotropic power-law function of equation:
f(x)=((b-2)*(b-1)/(2*pi*a^2)) * (1 + x/a)^(-b)
with a=40 a scale parameter and b=7 related to the weight of the dispersal tail. The expected mean dispersal distance is given by 2*a/(b-3)=20 m.
References
Bouvier A, Ki<U+00EA>u K, Adamczyk K, Monod H. Computation of the integrated flow of particles between polygons. Environ. Model Softw. 2009;24(7):843-9. doi: http://dx.doi.org/10.1016/j.envsoft.2008.11.006.