Geostatistical method for variation function simulation of surface spatial data of seas and mountains
A technology of geostatistics and surface space, applied in the field of geostatistics, can solve the problems that traditional methods cannot be effective, KRIGING estimation cannot be performed, etc.
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[0063] Such as figure 1 As shown, use Z to represent a random variable, which is a function of coordinates, and expressed by Z(x, y, v), which is a vector function in a typical three-dimensional coordinate system; for example, this random variable can represent a certain three-dimensional sea area salinity within , in the domain of There is a definite salinity value at any point in ; the domain or random field of this typical three-dimensional random variable has both length, width and thickness, that is, values can be taken continuously in the three coordinate directions of z.
[0064] Such as figure 2 As shown, the cobalt-rich crust parameters on the surface of the seamount slope are regarded as random variables, which belong to the 3D surface random variable (3DSurfaceRandomVariable), and are expressed by Z(x, y, dp). For the experimental data, Z(x, y, dp) represents the thickness data of cobalt-rich crusts on a slope at a water depth of dp at a geographic location ...
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