A phase field model for fractures in ice shelves

Ice shelves are large floating ice masses, that are formed when glaciers are becoming afloat at the margin of ice sheets. One dominating mass loss mechanism of ice shelves is calving, describing the detachment of icebergs at the front. Ice shelves stabilize inland ice glaciers due to buttressing. If...

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Main Authors: Sondershaus, Rabea, Humbert, Angelika, Müller, Ralf
Format: Article in Journal/Newspaper
Language:English
Published: Wiley-VCH 2023
Subjects:
Online Access:http://tuprints.ulb.tu-darmstadt.de/23729/
https://tuprints.ulb.tu-darmstadt.de/23729/1/PAMM_PAMM202200256.pdf
https://doi.org/10.26083/tuprints-00023729
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record_format openpolar
spelling ftulbdarmstadt:oai:tuprints.ulb.tu-darmstadt.de:23729 2023-12-17T10:21:20+01:00 A phase field model for fractures in ice shelves Sondershaus, Rabea Humbert, Angelika Müller, Ralf 2023-04-28 text http://tuprints.ulb.tu-darmstadt.de/23729/ https://tuprints.ulb.tu-darmstadt.de/23729/1/PAMM_PAMM202200256.pdf https://doi.org/10.26083/tuprints-00023729 en eng Wiley-VCH https://tuprints.ulb.tu-darmstadt.de/23729/1/PAMM_PAMM202200256.pdf Sondershaus, Rabea <http://tuprints.ulb.tu-darmstadt.de/view/person/Sondershaus=3ARabea=3A=3A.html> Humbert, Angelika <http://tuprints.ulb.tu-darmstadt.de/view/person/Humbert=3AAngelika=3A=3A.html> Müller, Ralf <http://tuprints.ulb.tu-darmstadt.de/view/person/M=FCller=3ARalf=3A=3A.html> (2023)A phase field model for fractures in ice shelves. In: PAMM - Proceedings in Applied Mathematics & Mechanics, 2022, 22 (1) doi:10.26083/tuprints-00023729 <https://doi.org/10.26083/tuprints-00023729> Article, Secondary publication, Publisher's Version CC BY-NC-ND 4.0 International - Creative Commons, Attribution NonCommerical, NoDerivs info:eu-repo/semantics/openAccess Article NonPeerReviewed info:eu-repo/semantics/article 2023 ftulbdarmstadt https://doi.org/10.26083/tuprints-00023729 2023-11-19T23:58:37Z Ice shelves are large floating ice masses, that are formed when glaciers are becoming afloat at the margin of ice sheets. One dominating mass loss mechanism of ice shelves is calving, describing the detachment of icebergs at the front. Ice shelves stabilize inland ice glaciers due to buttressing. If the stabilizing effect of an ice shelf vanishes because of disintegration or thinning, the corresponding glacier accelerates resulting in sea level rise. To describe calving and disintegration of ice shelves, it is important to investigate fracture propagation in ice. A powerful method in fracture mechanics is the phase field method which is based on Griffith's theory. It approximates cracks in a diffuse manner by using a continuous scalar field. We propose a phase field fracture model for ice considering its characteristic material properties. The material behavior of ice depends on the considered time scales. On short time scales it behaves like a solid and while it acts like a fluid on long time scales, which classifies it as a viscoelastic material of Maxwell type. This has been verified by observations. The phase field method allows us to simulate typical fracture situations of ice shelves in Antarctica and Greenland. Article in Journal/Newspaper Antarc* Antarctica glacier Greenland Ice Shelf Ice Shelves TU Darmstadt: tuprints Greenland
institution Open Polar
collection TU Darmstadt: tuprints
op_collection_id ftulbdarmstadt
language English
description Ice shelves are large floating ice masses, that are formed when glaciers are becoming afloat at the margin of ice sheets. One dominating mass loss mechanism of ice shelves is calving, describing the detachment of icebergs at the front. Ice shelves stabilize inland ice glaciers due to buttressing. If the stabilizing effect of an ice shelf vanishes because of disintegration or thinning, the corresponding glacier accelerates resulting in sea level rise. To describe calving and disintegration of ice shelves, it is important to investigate fracture propagation in ice. A powerful method in fracture mechanics is the phase field method which is based on Griffith's theory. It approximates cracks in a diffuse manner by using a continuous scalar field. We propose a phase field fracture model for ice considering its characteristic material properties. The material behavior of ice depends on the considered time scales. On short time scales it behaves like a solid and while it acts like a fluid on long time scales, which classifies it as a viscoelastic material of Maxwell type. This has been verified by observations. The phase field method allows us to simulate typical fracture situations of ice shelves in Antarctica and Greenland.
format Article in Journal/Newspaper
author Sondershaus, Rabea
Humbert, Angelika
Müller, Ralf
spellingShingle Sondershaus, Rabea
Humbert, Angelika
Müller, Ralf
A phase field model for fractures in ice shelves
author_facet Sondershaus, Rabea
Humbert, Angelika
Müller, Ralf
author_sort Sondershaus, Rabea
title A phase field model for fractures in ice shelves
title_short A phase field model for fractures in ice shelves
title_full A phase field model for fractures in ice shelves
title_fullStr A phase field model for fractures in ice shelves
title_full_unstemmed A phase field model for fractures in ice shelves
title_sort phase field model for fractures in ice shelves
publisher Wiley-VCH
publishDate 2023
url http://tuprints.ulb.tu-darmstadt.de/23729/
https://tuprints.ulb.tu-darmstadt.de/23729/1/PAMM_PAMM202200256.pdf
https://doi.org/10.26083/tuprints-00023729
geographic Greenland
geographic_facet Greenland
genre Antarc*
Antarctica
glacier
Greenland
Ice Shelf
Ice Shelves
genre_facet Antarc*
Antarctica
glacier
Greenland
Ice Shelf
Ice Shelves
op_relation https://tuprints.ulb.tu-darmstadt.de/23729/1/PAMM_PAMM202200256.pdf
Sondershaus, Rabea <http://tuprints.ulb.tu-darmstadt.de/view/person/Sondershaus=3ARabea=3A=3A.html>
Humbert, Angelika <http://tuprints.ulb.tu-darmstadt.de/view/person/Humbert=3AAngelika=3A=3A.html>
Müller, Ralf <http://tuprints.ulb.tu-darmstadt.de/view/person/M=FCller=3ARalf=3A=3A.html> (2023)A phase field model for fractures in ice shelves. In: PAMM - Proceedings in Applied Mathematics & Mechanics, 2022, 22 (1) doi:10.26083/tuprints-00023729 <https://doi.org/10.26083/tuprints-00023729> Article, Secondary publication, Publisher's Version
op_rights CC BY-NC-ND 4.0 International - Creative Commons, Attribution NonCommerical, NoDerivs
info:eu-repo/semantics/openAccess
op_doi https://doi.org/10.26083/tuprints-00023729
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