A finite element method for density estimation with Gaussian priors

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Title:Main Title: A finite element method for density estimation with Gaussian priors
Description:Abstract: A variational problem characterizing the density estimator defined by the maximum a posteriori method with Gaussian process priors is derived. It is shown that this problem is well posed and can be solved with Newton’s method. Numerically, the solution is approximated by a Galerkin/finite element method with piecewise multilinear functions on uniform grids. Error bounds for this method are given and numerical experiments are performed for one-, two-, and three-dimensional examples.
Identifier:10.1137/080736478 (DOI)
Responsible Party
Creators:Michael Griebel (Author), Markus Hegland (Author)
Publisher:Society for Industrial and Applied Mathematics
Publication Year:2013
Topic
TR32 Topic:Other
Related Subproject:D5
Subjects:Keywords: Newton, Galerkin, Density Estimation
File Details
Filename:2010_Griebel_SIAM.pdf
Data Type:Text - Article
Size:34 Pages
File Size:402 KB
Dates:Accepted: 10.12.2009
Issued: 24.02.2010
Mime Type:application/pdf
Data Format:PDF
Language:English
Status:Completed
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Download Permission:Only Project Members
General Access and Use Conditions:For internal use only
Access Limitations:For internal use only
Licence:[TR32DB] Data policy agreement
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Specific Information - Publication
Publication Status:Published
Review Status:Peer reviewed
Publication Type:Article
Article Type:Journal
Source:SIAM Journal on Numerical Analysis
Issue:6
Volume:47
Number of Pages:34 (4759 - 4792)
Metadata Details
Metadata Creator:Harrie-Jan Hendricks-Franssen
Metadata Created:03.12.2013
Metadata Last Updated:03.12.2013
Subproject:D5
Funding Phase:1
Metadata Language:English
Metadata Version:V50
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