Representation and prediction for locally harmonizable isotropic random fields.

Swift, Randall J.

The search session has expired. Please query the service again.

Displaying similar documents to “Representation and prediction for locally harmonizable isotropic random fields.”

A strong law of large numbers for harmonizable isotropic random fields.

Swift, Randall J. (1997)

Journal of Applied Mathematics and Stochastic Analysis

Similarity:

Approximating a harmonizable isotropic random field.

Swift, Randall J. (2001)

Journal of Applied Mathematics and Stochastic Analysis

Similarity:

Prediction problems

Nguyen Van Thu

Similarity:

CONTENTSIntroduction......................................................................................................................................... 5I. Prediction of strictly stationary random fields.................................................................................... 6II. Prediction of stationary-in-norm fields in Banach spaces of random variables........................ 23 § 1. Banach spaces of random variables...................................................................................

On a property of continuous homogeneous random fields

Z. Pop-Stojanović (1964)

Colloquium Mathematicae

Similarity:

Isotropy of stationary random fields on lattice

Antonín Otáhal (1986)

Kybernetika

Similarity:

On estimates of mean values of random AR-fields.

Malishić, J. (1986)

Publications de l'Institut Mathématique. Nouvelle Série

Similarity:

Random fields and random sampling

Sandra Dias, Maria da Graça Temido (2019)

Kybernetika

Similarity:

We study the limiting distribution of the maximum value of a stationary bivariate real random field satisfying suitable weak mixing conditions. In the first part, when the double dimensions of the random samples have a geometric growing pattern, a max-semistable distribution is obtained. In the second part, considering the random field sampled at double random times, a mixture distribution is established for the limiting distribution of the maximum.

Markoff property of generalized random fields

Preiss, D., Kotecký, R.

Similarity: