Contour plot (on the plane) of the ESAG and Kent distributions without any data | R Documentation |
The contour plot (on the plane) of the spherical ESAG and Kent distributions is produced.
esag.contour(mu, gam, lat, long)
kent.contour(k, b)
k |
The concentration parameter. |
b |
The ovalness parameter. It has to be less than k/2 in order for the distribution to be unimodal. Otherwise it is bimodal. |
mu |
The mean vector the ESAG distribution, a vector in |
gam |
The two gamma parameters of the ESAG distribution. |
lat |
A positive number determing the range of degrees to move left and right from the latitude center. See the example to better understand this argument. |
long |
A positive number determing the range of degrees to move up and down from the longitude center. See the example to better understand this argument. |
The goal of this function is for the user to see how the Kent or the SAG distribution looks like.
A plot containing the contours of the distribution.
Michail Tsagris and Christos Adam.
R implementation and documentation: Michail Tsagris mtsagris@uoc.gr and Christos Adam pada4m4@gmail.com.
Kent John (1982). The Fisher-Bingham distribution on the sphere. Journal of the Royal Statistical Society, Series B, 44(1): 71–80.
Paine P.J., Preston S.P., Tsagris M. and Wood A.T.A. (2018). An Elliptically Symmetric Angular Gaussian Distribution. Statistics and Computing, 28(3):689–697.
vmf.contour, vmf.kerncontour, spher.esag.contour
kent.contour(10, 4)
mu <- colMeans( as.matrix( iris[,1:3] ) )
gam <- c(1,0.5)
esag.contour(mu, gam, 50, 50)
esag.contour(mu, gam, 30, 40)
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