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Kriging universal

To use what is termed universal kriging, it is assumed that Z(2 ) is an intrinsic random function of order k. But the problem of identifying the drift and the semi-variogram when they are both unknown is still present. However, Matheron (11) defined a family of functions called the generalized covariance, K(h). and the variance of the generalized increment of order k can be defined in terms of K(h ). That is. [Pg.208]

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]

Krige, D.G. M.Sc. Thesis, University of Witwatersrand, 1951a cited from [AKIN and SIEMES, 1988] Rrige, D.G. J. Chem. Metall. Min. Soc. S. Africa 52 (1951b) 119 cited from [AKIN and SIEMES,... [Pg.136]

S.N. Eophaven, H.B. Nielsen, J. Sondergaard, DACE - A MATLAB Kriging Toolbox. Teehnieal University of Denmark, Teehnieal Report IMM-TR2002-12, 2002. [Pg.366]

Sasena, M. J. 2002. Flexibility and Effieieney Enhaneements for Constrained Global Design Optimization with Kriging Approximations. Ph. D Thesis, University of Miehigan... [Pg.556]

Universal Kriging In universal kriging the mean is unknown but a function of X in the form of a linear superposition of a small number of basis functions, which are here assumed to be orthonormal. Thus f ip (x) ip (x)d x = Ski, and h(x) = J2k where the coefficients bk are to be determined... [Pg.150]

In general the mean will be unknown, and following the lead of universal kriging, it is assumed that the mean is given by h x) = where... [Pg.152]

The radial basis function system (19) is the adjoint of the universal kriging system (11) and (12). [Pg.153]

To prove the equivalence of radial basis functions and the universal kriging method, the universal kriging system will be now transformed into the radial basis function equations. Multiply (11) by A and sum over i to give... [Pg.153]

G. Matheron (1981) Splines and kriging their formal equivalence. Down-to-Earth Statistics Solutions Looking for Geological Problems, D.F. Merriam (ed.), Syracuse University Geology Contributions, 77-95. [Pg.407]


See other pages where Kriging universal is mentioned: [Pg.387]    [Pg.387]    [Pg.208]    [Pg.443]    [Pg.37]    [Pg.135]    [Pg.388]    [Pg.150]    [Pg.151]    [Pg.405]   
See also in sourсe #XX -- [ Pg.208 ]




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