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################################
#### Simulating from a von Mises distribution using the algorithm for
#### the von Mises-Fisher distribution
#### Tsagris Michail 2/2015
#### mtsagris@yahoo.gr
#### References: Wood ATA (1994)
#### Simulation of the von Mises Fisher distribution (Communications in Statistics-Simulation) and
#### Inderjit S. Dhillon and Suvrit Sra (2003)
#### Modeling Data using Directional Distributions (Technical report, The University of Texas at Austin)
################################
rvonmises <- function(n, m, k, rads = TRUE) {
Rfast::rvonmises(n, m, k, rads)
}
# rvonmises <- function(n, m, k, rads = TRUE) {
# ## n is the sample size
# ## m is the mean angle expressed in radians or degrees
# ## k is the concentration parameter
# if ( !rads ) m <- m/180 * pi ## turn the degrees into radians
# mu <- c( cos(m), sin(m ))
# if (k > 0) { ## draw from a von Mises distribution
# x <- rvmf(n, mu, k) ## sample from the von Mises distribution
# ## x is expressed in cartesian coordinates. We have to transform
# ## the values into degrees or radians
# u <- ( atan(x[, 2]/x[, 1]) + pi * I(x[, 1] < 0) ) %% (2 * pi) ## u is in radians
#
# } else u <- runif(n, 0, 2 * pi) ## draw from a von Mises distribution
# if ( !rads ) u <- u * pi/180 ## should the data be in degrees?
#
# u
# }
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