2014
DOI: 10.1007/978-3-319-10064-7_12
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Spatial Process Simulation

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Cited by 89 publications
(78 citation statements)
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“…The speed of our algorithm in practice heavily depends on how quickly the underlying Gaussian random fields can be generated. In our one-dimensional case, we generate the Gaussian processes with the recent Matlab implementation by Kroese and Botev [13]. Theoretically, the computational effort needed to generate a sample from the underlying Gaussian process is independent of α in this implementation.…”
Section: Numerical Experimentsmentioning
confidence: 99%
“…The speed of our algorithm in practice heavily depends on how quickly the underlying Gaussian random fields can be generated. In our one-dimensional case, we generate the Gaussian processes with the recent Matlab implementation by Kroese and Botev [13]. Theoretically, the computational effort needed to generate a sample from the underlying Gaussian process is independent of α in this implementation.…”
Section: Numerical Experimentsmentioning
confidence: 99%
“…As mentioned in Section II, the link shadowing losses are calculated deterministically from the underlying shadowing map. We first generate shadowing maps with the covariance given in (3) using the Circulant Embedding method [15]. Link shadowing losses are then calculated from the pre-generated maps using (4).…”
Section: Implementation In Ns-3mentioning
confidence: 99%
“…However, for more realizations of the Gaussian random field, we can store the results of the square root of the BCM and repeat the final step only. For further details on how to implement the Circulant Embedding method, the reader is referred to [14].…”
Section: A Circulant Embedding Methodsmentioning
confidence: 99%