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Consistency of Bayesian inference with Gaussian process priors in an
  elliptic inverse problem

Consistency of Bayesian inference with Gaussian process priors in an elliptic inverse problem

16 October 2019
M. Giordano
Richard Nickl
ArXivPDFHTML

Papers citing "Consistency of Bayesian inference with Gaussian process priors in an elliptic inverse problem"

8 / 8 papers shown
Title
A Bayesian approach with Gaussian priors to the inverse problem of
  source identification in elliptic PDEs
A Bayesian approach with Gaussian priors to the inverse problem of source identification in elliptic PDEs
Matteo Giordano
27
0
0
29 Feb 2024
Gaussian processes for Bayesian inverse problems associated with linear
  partial differential equations
Gaussian processes for Bayesian inverse problems associated with linear partial differential equations
Tianming Bai
A. Teckentrup
K. Zygalakis
32
8
0
17 Jul 2023
Consistent inference for diffusions from low frequency measurements
Consistent inference for diffusions from low frequency measurements
Richard Nickl
33
5
0
24 Oct 2022
A Bernstein--von-Mises theorem for the Calderón problem with piecewise
  constant conductivities
A Bernstein--von-Mises theorem for the Calderón problem with piecewise constant conductivities
Jan Bohr
21
2
0
16 Jun 2022
Minimax detection of localized signals in statistical inverse problems
Minimax detection of localized signals in statistical inverse problems
Markus Pohlmann
Frank Werner
Axel Munk
24
1
0
10 Dec 2021
Variational Bayesian Approximation of Inverse Problems using Sparse
  Precision Matrices
Variational Bayesian Approximation of Inverse Problems using Sparse Precision Matrices
Jan Povala
Ieva Kazlauskaite
Eky Febrianto
F. Cirak
Mark Girolami
26
22
0
22 Oct 2021
Finite Element Representations of Gaussian Processes: Balancing
  Numerical and Statistical Accuracy
Finite Element Representations of Gaussian Processes: Balancing Numerical and Statistical Accuracy
D. Sanz-Alonso
Ruiyi Yang
13
12
0
06 Sep 2021
On log-concave approximations of high-dimensional posterior measures and
  stability properties in non-linear inverse problems
On log-concave approximations of high-dimensional posterior measures and stability properties in non-linear inverse problems
Jan Bohr
Richard Nickl
13
17
0
17 May 2021
1