B-spline estimation for varying coefficient regression with spatial data
type: Item
instance of: scholarly article
title: B-spline estimation for varying coefficient regression with spatial data
zbMATH Open document ID: 1178.62041
published in: Science in China. Series A
publication date: 2010-01-06T00:00:00Z
Mathematics Subject Classification ID: 62G08
Mathematics Subject Classification ID: 62G20
Mathematics Subject Classification ID: 62G05
Mathematics Subject Classification ID: 65C60
Mathematics Subject Classification ID: 62E20
Mathematics Subject Classification ID: 65C05
Mathematics Subject Classification ID: 65D07
zbMATH DE Number: 5654000
author: Qingguo Tang
author: Longsheng Cheng
MaRDI profile type: Publication
full work available at URL: s11425-009-0111-x
OpenAlex ID: W2003598811
cites work: Q4002793
cites work: Special issue on spatial statistics. Part I
cites work: Evaluation of spatial Bayesian models -- two computational methods
cites work: Q4841600
cites work: Kernel density estimation on random fields
cites work: Statistical estimation in varying coefficient models
cites work: Q5701063
cites work: One-step estimation for varying coefficient models
cites work: L1-estimation for varying coefficient models
cites work: Reducing component estimation for varying coefficient models with longitudinal data
cites work: Nearest neighbor estimators for random fields
cites work: Density estimation for spatial linear processes
cites work: Local linear spatial regression
cites work: Spatial nonparametric regression estimation: Non-isotropic case
cites work: Spatial kernel regression estimation: weak consistency
cites work: Estimation in semiparametric spatial regression
cites work: Exploring spatial nonlinearity using additive approximation
cites work: Q3895980
cites work: Optimal global rates of convergence for nonparametric regression
cites work: Asymptotic properties of best 𝐿₂[0,1] approximation by splines with variable knots
cites work: Estimating the dimension of a model
cites work: A practical guide to splines
cites work: Asymptotic integrated mean square error using least squares and bias minimizing splines
DOI: 10.1007/S11425-009-0111-X
description: scientific article; zbMATH DE number 5654000