Isotropic processes form an inadequate basis in modelling many spa- tially distributed data. In particular environmental phenomena often have strong anisotropic spatial variation, especially when the regions monitored are very large (see 1). Among different forms of spatial anisotropy a geometric anisotropy is most common (see 4). Geometric anisotropy, which provides the most common genera- tion of isotropy within stationarity, is typically dealt with by simple transformations of coordinates. For modelling spatial processes, we propose a rich class of stationary geometric anisotropic variograms. Objective of our investigation is to select and identify optimal models of isotropic variograms for different direction regions, using R, a system for statistical computa- tion and graphics 2. Spatial data was used for realization of the proposed modelling procedure. General form of geometric anisotropic semivariogram for salinity data was obtained.
CITATION STYLE
Budrikaité, L., & Ducinskas, K. (2005). Modelling of Geometric Anisotropic Spatial Variation. Mathematical Modelling and Analysis, (1963), 361–366. Retrieved from http://www.techmat.vgtu.lt/~art/proc/file/BudrLi.pdf
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