2023
DOI: 10.1093/gji/ggad354
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A commercial finite element approach to modelling Glacial Isostatic Adjustment on spherical self-gravitating compressible earth models

Pingping Huang,
Rebekka Steffen,
Holger Steffen
et al.

Abstract: SUMMARY This paper presents a method that modifies commercial engineering-oriented finite element packages for the modelling of Glacial Isostatic Adjustment (GIA) on a self-gravitating, compressible and spherical Earth with 3-D structures. The approach, called the iterative finite element body and surface force (FEMIBSF) approach, solves the equilibrium equation for deformation using the ABAQUS finite element package and calculates potential perturbation consistently with finite element theory, … Show more

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Cited by 3 publications
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“…Our approach is closely related to the work of Pan et al (2022) who similarly utilized an ensemble of GIA models with horizontally and vertically variable Earth structures to assess in particular variations in global mean sea-level since the last glacial maximum. All 56 GIA simulations considered in this study are performed with the VILMA model, that has been applied in many GIA-related studies in the past (Bagge et al, 2021;Dobslaw et al, 2020;Hoening et al, 2023;Huang et al, 2023;Klemann et al, 2008Klemann et al, , 2015Martinec et al, 2018;Schachtschneider et al, 2022). The numerical code solves the sea level equation in the spherical domain and accounts for continuum-mechanics, viscoelasticity, rotational feedback, self-gravitation, mass conservation, and the migration of coastlines.…”
Section: Gia-induced Gravity Ratesmentioning
confidence: 99%
“…Our approach is closely related to the work of Pan et al (2022) who similarly utilized an ensemble of GIA models with horizontally and vertically variable Earth structures to assess in particular variations in global mean sea-level since the last glacial maximum. All 56 GIA simulations considered in this study are performed with the VILMA model, that has been applied in many GIA-related studies in the past (Bagge et al, 2021;Dobslaw et al, 2020;Hoening et al, 2023;Huang et al, 2023;Klemann et al, 2008Klemann et al, , 2015Martinec et al, 2018;Schachtschneider et al, 2022). The numerical code solves the sea level equation in the spherical domain and accounts for continuum-mechanics, viscoelasticity, rotational feedback, self-gravitation, mass conservation, and the migration of coastlines.…”
Section: Gia-induced Gravity Ratesmentioning
confidence: 99%