A quantile-conserving ensemble filter based on kernel-density estimation

Ensemble Kalman filters are an efficient class of algorithms for large-scale ensemble data assimilation, but their performance is limited by their underlying Gaussian approximation. A two-step framework for ensemble data assimilation allows this approximation to be relaxed: The first step updates th...

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Published in:Remote Sensing
Other Authors: Grooms, Ian (author), Riedel, Christopher (author)
Format: Article in Journal/Newspaper
Language:English
Published: 2024
Subjects:
Online Access:https://doi.org/10.3390/rs16132377
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spelling ftncar:oai:drupal-site.org:articles_27371 2024-09-15T18:35:20+00:00 A quantile-conserving ensemble filter based on kernel-density estimation Grooms, Ian (author) Riedel, Christopher (author) 2024-06-28 https://doi.org/10.3390/rs16132377 en eng Remote Sensing--Remote Sensing--2072-4292 Data for "A quantile-conserving ensemble filter based on kernel density estimation"--10.6084/m9.figshare.25802203.v1 articles:27371 doi:10.3390/rs16132377 ark:/85065/d7571h7t Copyright author(s). This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License. article Text 2024 ftncar https://doi.org/10.3390/rs16132377 2024-08-01T23:32:26Z Ensemble Kalman filters are an efficient class of algorithms for large-scale ensemble data assimilation, but their performance is limited by their underlying Gaussian approximation. A two-step framework for ensemble data assimilation allows this approximation to be relaxed: The first step updates the ensemble in observation space, while the second step regresses the observation state update back to the state variables. This paper develops a new quantile-conserving ensemble filter based on kernel-density estimation and quadrature for the scalar first step of the two-step framework. It is shown to perform well in idealized non-Gaussian problems, as well as in an idealized model of assimilating observations of sea-ice concentration. Article in Journal/Newspaper Sea ice OpenSky (NCAR/UCAR - National Center for Atmospheric Research/University Corporation for Atmospheric Research) Remote Sensing 16 13 2377
institution Open Polar
collection OpenSky (NCAR/UCAR - National Center for Atmospheric Research/University Corporation for Atmospheric Research)
op_collection_id ftncar
language English
description Ensemble Kalman filters are an efficient class of algorithms for large-scale ensemble data assimilation, but their performance is limited by their underlying Gaussian approximation. A two-step framework for ensemble data assimilation allows this approximation to be relaxed: The first step updates the ensemble in observation space, while the second step regresses the observation state update back to the state variables. This paper develops a new quantile-conserving ensemble filter based on kernel-density estimation and quadrature for the scalar first step of the two-step framework. It is shown to perform well in idealized non-Gaussian problems, as well as in an idealized model of assimilating observations of sea-ice concentration.
author2 Grooms, Ian (author)
Riedel, Christopher (author)
format Article in Journal/Newspaper
title A quantile-conserving ensemble filter based on kernel-density estimation
spellingShingle A quantile-conserving ensemble filter based on kernel-density estimation
title_short A quantile-conserving ensemble filter based on kernel-density estimation
title_full A quantile-conserving ensemble filter based on kernel-density estimation
title_fullStr A quantile-conserving ensemble filter based on kernel-density estimation
title_full_unstemmed A quantile-conserving ensemble filter based on kernel-density estimation
title_sort quantile-conserving ensemble filter based on kernel-density estimation
publishDate 2024
url https://doi.org/10.3390/rs16132377
genre Sea ice
genre_facet Sea ice
op_relation Remote Sensing--Remote Sensing--2072-4292
Data for "A quantile-conserving ensemble filter based on kernel density estimation"--10.6084/m9.figshare.25802203.v1
articles:27371
doi:10.3390/rs16132377
ark:/85065/d7571h7t
op_rights Copyright author(s). This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License.
op_doi https://doi.org/10.3390/rs16132377
container_title Remote Sensing
container_volume 16
container_issue 13
container_start_page 2377
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