We introduce a flexible parametric family of matrix-valued covariance functions for multivariate spatial random fields, where each constituent component is a Matern process. The model parameters are interpretable in terms of process variance, smoothness, correlation length, and co-located correlation coefficients, which can be positive or negative. Both the marginal and the cross covariance functions are of the Matern type. In a data example on error fields for numerical predictions of temperature and pressure over the Pacific Northwest, we compare the Matern model to the traditional linear model of coregionalization
AbstractWe derive a class of matrix valued covariance functions where the direct and cross-covarianc...
We broaden the well-known Gneiting class of space-time covariance functions by introducing a very ge...
We broaden the well-known Gneiting class of space-time covariance functions by introducing a very ge...
We introduce a flexible parametric family of matrix-valued covariance functions for multivariate spa...
We introduce a flexible parametric family of matrix-valued covariance functions for multivariate spa...
We introduce a flexible parametric family of matrix-valued covariance functions for multivariate spa...
AbstractWe derive a class of matrix valued covariance functions where the direct and cross-covarianc...
The construction of valid and flexible cross-covariance functions is a fundamental task for modeling...
The geostatistical analysis of multivariate spatial data for inference as well as joint predictions ...
Modeling of and inference on multivariate data that have been measured in space, such as temperature...
Modeling of and inference on multivariate data that have been measured in space, such as temperature...
Modeling of and inference on multivariate data that have been measured in space, such as temperature...
Modeling of and inference on multivariate data that have been measured in space, such as temperature...
Modeling of and inference on multivariate data that have been measured in space, such as temperature...
Modeling of and inference on multivariate data that have been measured in space, such as temperature...
AbstractWe derive a class of matrix valued covariance functions where the direct and cross-covarianc...
We broaden the well-known Gneiting class of space-time covariance functions by introducing a very ge...
We broaden the well-known Gneiting class of space-time covariance functions by introducing a very ge...
We introduce a flexible parametric family of matrix-valued covariance functions for multivariate spa...
We introduce a flexible parametric family of matrix-valued covariance functions for multivariate spa...
We introduce a flexible parametric family of matrix-valued covariance functions for multivariate spa...
AbstractWe derive a class of matrix valued covariance functions where the direct and cross-covarianc...
The construction of valid and flexible cross-covariance functions is a fundamental task for modeling...
The geostatistical analysis of multivariate spatial data for inference as well as joint predictions ...
Modeling of and inference on multivariate data that have been measured in space, such as temperature...
Modeling of and inference on multivariate data that have been measured in space, such as temperature...
Modeling of and inference on multivariate data that have been measured in space, such as temperature...
Modeling of and inference on multivariate data that have been measured in space, such as temperature...
Modeling of and inference on multivariate data that have been measured in space, such as temperature...
Modeling of and inference on multivariate data that have been measured in space, such as temperature...
AbstractWe derive a class of matrix valued covariance functions where the direct and cross-covarianc...
We broaden the well-known Gneiting class of space-time covariance functions by introducing a very ge...
We broaden the well-known Gneiting class of space-time covariance functions by introducing a very ge...