The class of harmonizable fields is a natural extension of the class of sta-tionary fields. This paper considers a stochastic series approximation of a harmonizable isotropic random field. This approximation is useful for numerical simulation of such a field
Workshop Interplay of Theory and Numerics for Deterministic and Stochastic Homogenization, Oberwolfa...
The numerical discretization of problems with stochastic data or stochastic parameters generally inv...
We introduce a novel approach to simulate Gaussian random fields defined over spheres of ℝ3. Through...
In this paper, the local behavior of harmonizable spatially isotropic random fields is considered. S...
In this paper, the local behavior of harmonizable spatially isotropic random fields is considered. S...
Sample regularity and fast simulation of isotropic Gaussian random fields on the sphere are for exam...
textabstractWe present the series expansion and the moving average representation of the isotropic G...
Asymptotic approximations of threshold exceedance probabilities for random fields have been establis...
AbstractFirst we introduce a family of strongly harmonizing operators which smooth every suitably we...
Gaussian random fields defined over compact two-point homogeneous spaces are considered and Sobolev ...
A rigorous methodology for the simulation of homogeneous and partially isotropic multidimensional ra...
Four different approaches for the simulation of random fields, one of which is introduced herein, ar...
AbstractEvery continuous and bounded random field on Rk is the limit of a sequence of strongly harmo...
We develop a technique for the construction of random fields on algebraic structures. We deal with t...
We develop a technique for the construction of random fields on algebraic structures. We deal with t...
Workshop Interplay of Theory and Numerics for Deterministic and Stochastic Homogenization, Oberwolfa...
The numerical discretization of problems with stochastic data or stochastic parameters generally inv...
We introduce a novel approach to simulate Gaussian random fields defined over spheres of ℝ3. Through...
In this paper, the local behavior of harmonizable spatially isotropic random fields is considered. S...
In this paper, the local behavior of harmonizable spatially isotropic random fields is considered. S...
Sample regularity and fast simulation of isotropic Gaussian random fields on the sphere are for exam...
textabstractWe present the series expansion and the moving average representation of the isotropic G...
Asymptotic approximations of threshold exceedance probabilities for random fields have been establis...
AbstractFirst we introduce a family of strongly harmonizing operators which smooth every suitably we...
Gaussian random fields defined over compact two-point homogeneous spaces are considered and Sobolev ...
A rigorous methodology for the simulation of homogeneous and partially isotropic multidimensional ra...
Four different approaches for the simulation of random fields, one of which is introduced herein, ar...
AbstractEvery continuous and bounded random field on Rk is the limit of a sequence of strongly harmo...
We develop a technique for the construction of random fields on algebraic structures. We deal with t...
We develop a technique for the construction of random fields on algebraic structures. We deal with t...
Workshop Interplay of Theory and Numerics for Deterministic and Stochastic Homogenization, Oberwolfa...
The numerical discretization of problems with stochastic data or stochastic parameters generally inv...
We introduce a novel approach to simulate Gaussian random fields defined over spheres of ℝ3. Through...