The local approximation of variograms in \(\mathcal R^2\) by covariance functions (Q2566719)
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| Language | Label | Description | Also known as |
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| English | The local approximation of variograms in \(\mathcal R^2\) by covariance functions |
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The local approximation of variograms in \(\mathcal R^2\) by covariance functions (English)
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28 September 2005
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The author considers intrinsically stationary random processes in \(R^2\) with continuous variograms that grow slower than quadratically. For any such variogram, disc in \(R^2\) and \(\varepsilon,\) a second-order stationary process can be found that is independent at large lags, but has a variogram that comes within \(\varepsilon\) of the original variogram within the disc. Detailed discussion is given.
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kriging
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intrinsic stationarity
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variogram
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spatial statistics
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