When working with multiple rasters, it is often necessary to measures them at the same numerical scale. The standardization allows to easier find maximum likelihood estimates and thus compare one raster to the others. It is important to retrieve the mean and standard deviation for each raster individually and then normalize all the different raster maps. This function calculates univariate statistics (minimum and maximum cell values, range, arithmetic mean, population variance, standard deviation, and coefficient of variation) from the non-null cells of a raster map.Normalized raster map is then calculated following this normalized equation:
$Z_{(i,j)} = \frac{x_{(i,j)} - \bar{X}}{\sigma _{X}}$
, where $Z_{(i,j)}$ is the normalized value in a particular cell of cartesian coordinates (i,j) in the resolution of the map, $x_{(i,j)}$ is the current value for that cell, $\bar{X}$ is the mean of the map and $\sigma _{X}$ is the standard deviation of the map.