A caution on mixing conditions for random fields

From MaRDI portal
Publication:911157

DOI10.1016/0167-7152(89)90032-1zbMath0697.60054OpenAlexW1979995328MaRDI QIDQ911157

Richard C. jun. Bradley

Publication date: 1989

Published in: Statistics \& Probability Letters (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0167-7152(89)90032-1




Related Items (23)

A law of large numbers for random walks in random mixing environments.Exponential inequalities and functional central limit theorems for random fieldsNonparametric regression for locally stationary random fields under stochastic sampling designChunked-and-averaged estimators for vector parametersAn estimate of deviation probabilities of the sample mean of variables with \(\psi\)-semimixingConsistent estimation of joint distributions for sufficiently mixing random fieldsQuite weak Bernoulli with exponential rate and percolation for random fieldsNon-parametric regression for spatially dependent data with waveletsCentral limit theorems for stationary random fields under weak dependence with application to ambit and mixed moving average fieldsCoupling surfaces and weak Bernoulli in one and higher dimensionsResampling methods for spatial regression models under a class of stochastic designsAn empirical likelihood method for spatial regressionOn \(L_{1}\) bounds for asymptotic normality of some weakly dependent random variablesEvery ``lower psi-mixing Markov chain is ``interlaced rho-mixingMotion of discrete interfaces in low-contrast random environmentsOn optimal spatial subsample size for variance estimationAsymptotic distributions of M-estimators in a spatial regression model under some fixed and stochastic spatial sampling designsOn Regularity Conditions for Random FieldsAn invariance principle for stationary random fields under Hannan's conditionUncertainty quantification in robust inference for irregularly spaced spatial data using block bootstrapA frequency domain empirical likelihood method for irregularly spaced spatial dataSome examples of mixing random fieldsAn integral representation for topological pressure in terms of conditional probabilities



Cites Work


This page was built for publication: A caution on mixing conditions for random fields