Modelling of mantle postglacial relaxation in axisymmetric geometry with a composite rheology and a glacial load interpolated by adjusted spherical harmonics analysis

Although studies on glacial isostatic adjustment usually assume a purely linear rheology, we have previously shown that mantle relaxation after the melting of Laurentide ice sheet is better described by a composite rheology including a nonlinear term. This modelling is, however, based on axially sym...

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Published in:Geophysical Journal International
Main Authors: DAL FORNO, GIULIO, GASPERINI, PAOLO
Other Authors: Dal Forno G., Gasperini P.
Format: Article in Journal/Newspaper
Language:English
Published: 2007
Subjects:
Online Access:http://hdl.handle.net/11585/34059
https://doi.org/10.1111/j.1365-246X.2007.03347.x
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author DAL FORNO, GIULIO
GASPERINI, PAOLO
author2 Dal Forno G.
Gasperini P.
author_facet DAL FORNO, GIULIO
GASPERINI, PAOLO
author_sort DAL FORNO, GIULIO
collection Unknown
container_issue 3
container_start_page 1301
container_title Geophysical Journal International
container_volume 169
description Although studies on glacial isostatic adjustment usually assume a purely linear rheology, we have previously shown that mantle relaxation after the melting of Laurentide ice sheet is better described by a composite rheology including a nonlinear term. This modelling is, however, based on axially symmetric geometry and glacial forcing derived from ICE-3G and suffers from a certain amount of arbitrariness in the definition of the ice load. In this work, still based on non-selfgravitating axisymmetric flat models, we apply adjusted spherical harmonics analysis (ASHA) to interpolate the ice thicknesses tabulated both in ICE-3G and ICE-1 glaciological models. This filters out the nonaxisymmetric components of the ice load by considering only the zonal terms in the spherical harmonics expansion. The resulting load function is used in finite-element (FE) simulation of postglacial rebound (PGR) to compare composite versus purely linear rheology. Our results confirm a significantly better fit of composite rheology to relative sea level (RSL) data in North America than a purely linear rheology. The performance of composite rheology suggests that in future investigations, it may be better to use this more physically realistic creep law for modelling mantle deformation induced by glacial forcing.
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spelling ftunibolognairis:oai:cris.unibo.it:11585/34059 2025-06-15T14:29:35+00:00 Modelling of mantle postglacial relaxation in axisymmetric geometry with a composite rheology and a glacial load interpolated by adjusted spherical harmonics analysis DAL FORNO, GIULIO GASPERINI, PAOLO Dal Forno G. Gasperini P. 2007 STAMPA http://hdl.handle.net/11585/34059 https://doi.org/10.1111/j.1365-246X.2007.03347.x eng eng info:eu-repo/semantics/altIdentifier/wos/WOS:000247205400038 volume:169 firstpage:1301 lastpage:1314 numberofpages:14 journal:GEOPHYSICAL JOURNAL INTERNATIONAL http://hdl.handle.net/11585/34059 SPHERICAL HARMONICS GLACIAL REBOUND MANTLE RHEOLOGY FINITE-ELEMENT METHODS UPLIFT info:eu-repo/semantics/article 2007 ftunibolognairis https://doi.org/10.1111/j.1365-246X.2007.03347.x 2025-05-28T08:22:10Z Although studies on glacial isostatic adjustment usually assume a purely linear rheology, we have previously shown that mantle relaxation after the melting of Laurentide ice sheet is better described by a composite rheology including a nonlinear term. This modelling is, however, based on axially symmetric geometry and glacial forcing derived from ICE-3G and suffers from a certain amount of arbitrariness in the definition of the ice load. In this work, still based on non-selfgravitating axisymmetric flat models, we apply adjusted spherical harmonics analysis (ASHA) to interpolate the ice thicknesses tabulated both in ICE-3G and ICE-1 glaciological models. This filters out the nonaxisymmetric components of the ice load by considering only the zonal terms in the spherical harmonics expansion. The resulting load function is used in finite-element (FE) simulation of postglacial rebound (PGR) to compare composite versus purely linear rheology. Our results confirm a significantly better fit of composite rheology to relative sea level (RSL) data in North America than a purely linear rheology. The performance of composite rheology suggests that in future investigations, it may be better to use this more physically realistic creep law for modelling mantle deformation induced by glacial forcing. Article in Journal/Newspaper Ice Sheet Unknown Geophysical Journal International 169 3 1301 1314
spellingShingle SPHERICAL HARMONICS
GLACIAL REBOUND
MANTLE RHEOLOGY
FINITE-ELEMENT METHODS
UPLIFT
DAL FORNO, GIULIO
GASPERINI, PAOLO
Modelling of mantle postglacial relaxation in axisymmetric geometry with a composite rheology and a glacial load interpolated by adjusted spherical harmonics analysis
title Modelling of mantle postglacial relaxation in axisymmetric geometry with a composite rheology and a glacial load interpolated by adjusted spherical harmonics analysis
title_full Modelling of mantle postglacial relaxation in axisymmetric geometry with a composite rheology and a glacial load interpolated by adjusted spherical harmonics analysis
title_fullStr Modelling of mantle postglacial relaxation in axisymmetric geometry with a composite rheology and a glacial load interpolated by adjusted spherical harmonics analysis
title_full_unstemmed Modelling of mantle postglacial relaxation in axisymmetric geometry with a composite rheology and a glacial load interpolated by adjusted spherical harmonics analysis
title_short Modelling of mantle postglacial relaxation in axisymmetric geometry with a composite rheology and a glacial load interpolated by adjusted spherical harmonics analysis
title_sort modelling of mantle postglacial relaxation in axisymmetric geometry with a composite rheology and a glacial load interpolated by adjusted spherical harmonics analysis
topic SPHERICAL HARMONICS
GLACIAL REBOUND
MANTLE RHEOLOGY
FINITE-ELEMENT METHODS
UPLIFT
topic_facet SPHERICAL HARMONICS
GLACIAL REBOUND
MANTLE RHEOLOGY
FINITE-ELEMENT METHODS
UPLIFT
url http://hdl.handle.net/11585/34059
https://doi.org/10.1111/j.1365-246X.2007.03347.x