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Kriging simple

Block Estimation Kriging Kriging is an unbiased estimator and due to the conditions of mineralization, it has several different methods. On this project, "Simple Kriging" is used. The sizes of blocks are... [Pg.400]

To use what is termed simple kriging, only the assumption that the random function is intrinsic needs to be made. The problem with this assumption is that the expected value of the phenomena of interest is rarely a constant. For example, the expected concentration of lead in the soil around a smelter would decrease as the distance from the smelter increased. If this decrease (or trend) is gradual enough, it is often assumed that within a limited neighborhood the random function has a "local stationarity" and then simple kriging is used, since generally only the observations within the limited neighborhood are used in the estimation process. [Pg.206]

Simple kriging is actually a subset of universal kriging since the assumption that Z(2 ) is an intrinsic random function of order 0 is the same as the assumption that ZCjc) is intrinsic. Additionally, when l x) is intrinsic, the generalized covariance and the semi-variogram are related as follows ... [Pg.208]

The state of pollution of the soil can be more objectively described by means of geostatistical methods. The computation of semivariograms and the use of kriging uncover spatial structures which are not discernible by means of simple univariate statistical tests. [Pg.355]

We view the real or the simulated system as a black box that transforms inputs into outputs. Experiments with such a system are often analyzed through an approximating regression or analysis of variance model. Other types of approximating models include those for Kriging, neural nets, radial basis functions, and various types of splines. We call such approximating models metamodels other names include auxiliary models, emulators, and response surfaces. The simulation itself is a model of some real-world system. The goal is to build a parsimonious metamodel that describes the input-output relationship in simple terms. [Pg.288]

The geostatistical techiuque known as simple kriging is a least-squares regression procedure to calculate the weights that utininuze the squared error. A set of n equations must be solved to calculate the n weights ... [Pg.134]

Simple Kriging Consider the problem of interpolating a random function. That is, given M sample values ipi,i = 1,..., M, at each of M spatial points Xj, estimate the value of the function, 99 at the point x. [Pg.149]

In simple kriging it is assumed that the interpolant is a linear superposition of the data. [Pg.149]


See other pages where Kriging simple is mentioned: [Pg.207]    [Pg.208]    [Pg.210]    [Pg.216]    [Pg.118]    [Pg.552]    [Pg.554]    [Pg.593]    [Pg.134]    [Pg.387]    [Pg.388]    [Pg.151]    [Pg.405]   
See also in sourсe #XX -- [ Pg.208 ]




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