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Supremum Norm Posterior Contraction and Credible Sets for Nonparametric
  Multivariate Regression

Supremum Norm Posterior Contraction and Credible Sets for Nonparametric Multivariate Regression

25 November 2014
W. Yoo
S. Ghosal
ArXivPDFHTML

Papers citing "Supremum Norm Posterior Contraction and Credible Sets for Nonparametric Multivariate Regression"

9 / 9 papers shown
Title
Posterior Contraction and Testing for Multivariate Isotonic Regression
Posterior Contraction and Testing for Multivariate Isotonic Regression
Kang-Kang Wang
S. Ghosal
21
4
0
22 Nov 2022
Optimal plug-in Gaussian processes for modelling derivatives
Optimal plug-in Gaussian processes for modelling derivatives
Zejian Liu
Meng Li
31
6
0
20 Oct 2022
Optimal recovery and uncertainty quantification for distributed Gaussian
  process regression
Optimal recovery and uncertainty quantification for distributed Gaussian process regression
Amine Hadji
Tammo Hesselink
Botond Szabó
35
3
0
06 May 2022
Uncertainty Quantification for nonparametric regression using Empirical
  Bayesian neural networks
Uncertainty Quantification for nonparametric regression using Empirical Bayesian neural networks
Stefan Franssen
Botond Szabó
BDL
UQCV
27
4
0
27 Apr 2022
Optional Pólya trees: posterior rates and uncertainty quantification
Optional Pólya trees: posterior rates and uncertainty quantification
I. Castillo
Thibault Randrianarisoa
24
0
0
11 Oct 2021
Frequentist coverage and sup-norm convergence rate in Gaussian process
  regression
Frequentist coverage and sup-norm convergence rate in Gaussian process regression
Yun Yang
A. Bhattacharya
D. Pati
17
53
0
16 Aug 2017
Asymptotic frequentist coverage properties of Bayesian credible sets for
  sieve priors
Asymptotic frequentist coverage properties of Bayesian credible sets for sieve priors
Judith Rousseau
Botond Szabó
33
22
0
16 Sep 2016
Gaussian Approximation of General Nonparametric Posterior Distributions
Gaussian Approximation of General Nonparametric Posterior Distributions
Zuofeng Shang
Guang Cheng
38
4
0
13 Nov 2014
Adaptive Bayesian density regression for high-dimensional data
Adaptive Bayesian density regression for high-dimensional data
Weining Shen
S. Ghosal
51
26
0
11 Mar 2014
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