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Maximum a posteriori estimators in $\ell^p$ are well-defined for
  diagonal Gaussian priors
v1v2 (latest)

Maximum a posteriori estimators in ℓp\ell^pℓp are well-defined for diagonal Gaussian priors

Inverse Problems (IP), 2022
1 July 2022
I. Klebanov
Philipp Wacker
ArXiv (abs)PDFHTML

Papers citing "Maximum a posteriori estimators in $\ell^p$ are well-defined for diagonal Gaussian priors"

5 / 5 papers shown
Most likely balls in Banach spaces: existence and non-existence
Most likely balls in Banach spaces: existence and non-existenceBulletin of the London Mathematical Society (Bull. Lond. Math. Soc.), 2023
Bernd Schmidt
175
0
0
06 Sep 2023
Strong maximum a posteriori estimation in Banach spaces with Gaussian
  priors
Strong maximum a posteriori estimation in Banach spaces with Gaussian priorsInverse Problems (IP), 2023
Hefin Lambley
294
7
0
26 Apr 2023
Analysis of a Computational Framework for Bayesian Inverse Problems:
  Ensemble Kalman Updates and MAP Estimators Under Mesh Refinement
Analysis of a Computational Framework for Bayesian Inverse Problems: Ensemble Kalman Updates and MAP Estimators Under Mesh Refinement
D. Sanz-Alonso
Nathan Waniorek
290
9
0
19 Apr 2023
Are minimizers of the Onsager-Machlup functional strong posterior modes?
Are minimizers of the Onsager-Machlup functional strong posterior modes?
Remo Kretschmann
443
2
0
08 Dec 2022
An order-theoretic perspective on modes and maximum a posteriori
  estimation in Bayesian inverse problems
An order-theoretic perspective on modes and maximum a posteriori estimation in Bayesian inverse problems
Hefin Lambley
T. J. Sullivan
298
7
0
23 Sep 2022
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