CONDITIONAL SIMULATION OF NONGAUSSIAN RANDOM FUNCTIONS

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dc.contributor.author Emery X.
dc.date.accessioned 2021-04-16T05:17:18Z
dc.date.available 2021-04-16T05:17:18Z
dc.date.issued 2002
dc.identifier https://www.elibrary.ru/item.asp?id=950028
dc.identifier.citation Mathematical Geology, 2002, 34, 1, 79-100
dc.identifier.issn 0882-8121
dc.identifier.uri https://repository.geologyscience.ru/handle/123456789/27904
dc.description.abstract This paper presents a conditional simulation procedure that overcomes the limits of gaussian models and enables one to simulate regionalized variables with highly asymmetrical histograms or with partial or total connectivity of extreme values. The philosophy of the method is similar to that of sequential indicator technique, but it is more accurate because it is based on a complete bivariate model by means of an isofactorial law. The resulting simulations, which can be continuous or categorical, not only honor measured values at data points, but also reproduce the mono and bivariate laws of the random function associated to the regionalized variable, that is, every one or two-point statistic: histogram, variogram, indicator variograms. The "sequential isofactorial" method can also be adapted to conditional simulation of block values, without resorting to point-support simulations.
dc.subject SEQUENTIAL INDICATOR SIMULATION
dc.subject ISOFACTORIAL MODELS
dc.subject DISJUNCTIVE KRIGING
dc.subject BIVARIATE DISTRIBUTION
dc.title CONDITIONAL SIMULATION OF NONGAUSSIAN RANDOM FUNCTIONS
dc.type Статья


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