Recent Trends on Nonlinear Filtering for Inverse Problems
Author:
Affiliation:
1. Institute for Geometry and Applied Mathematics , RWTH Aachen University , Templergraben 55 , Aachen , Germany
2. Department of Mathematics , Sapienza University of Rome , P.le Aldo Moro 5 , Rome , Italy
Abstract
Publisher
Walter de Gruyter GmbH
Subject
Applied Mathematics,Industrial and Manufacturing Engineering
Link
https://www.sciendo.com/pdf/10.2478/caim-2022-0002
Reference50 articles.
1. 1. M. Dashti and A. M. Stuart, The Bayesian Approach to Inverse Problems, pp. 311–424. Springer International Publishing, 2016.10.1007/978-3-319-12385-1_7
2. 2. J. O. Berger, Statistical Decision Theory and Bayesian Analysis. Springer, 2nd ed., 1985.10.1007/978-1-4757-4286-2
3. 3. M. Burger and F. Lucka, Maximum a posteriori estimates in linear inverse problems with log-concave priors are proper Bayes estimators, Inverse Problems, vol. 30, p. 114004, 2014.10.1088/0266-5611/30/11/114004
4. 4. H. W. Engl, M. Hanke, and A. Neubauer, Regularization of inverse problems, vol. 375. Springer Science and Business Media, 1996.10.1007/978-94-009-1740-8
5. 5. J. Carrillo, F. Hoffmann, A. Stuart, and U. Vaes, Consensus-based sampling, Studies in Applied Mathematics, vol. 148, no. 3, pp. 1069–1140, 2022.10.1111/sapm.12470
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