The coherence method using a thin anisotropic elastic plate model

The coherence method, based on the statistical correlation between gravity and topography, has beenwidely used to estimate the effective elastic thickness of the continental lithosphere and its variations. By far the majority of studies have assumed an isotropic lithosphere, but several papers have...

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Main Authors: Swain, Christopher, Kirby, Jonathan
Format: Journal Article
Published: American Geophysical Union 2003
Subjects:
Online Access:http://hdl.handle.net/20.500.11937/36148
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author Swain, Christopher
Kirby, Jonathan
author_facet Swain, Christopher
Kirby, Jonathan
author_sort Swain, Christopher
building Curtin Institutional Repository
collection Online Access
description The coherence method, based on the statistical correlation between gravity and topography, has beenwidely used to estimate the effective elastic thickness of the continental lithosphere and its variations. By far the majority of studies have assumed an isotropic lithosphere, but several papers have inferred anisotropy from differences in the observed coherence (or admittance) functions in different directions. However, none have used an anisotropic model to fit the coherence. We show how the simplest model of elastic anisotropy (an orthotropic thin plate) can be incorporated into both forward and inverse modeling algorithms, using an appropriate approximation in the partial differential equation for the flexure of such a plate.
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spelling curtin-20.500.11937-361482019-02-19T04:27:57Z The coherence method using a thin anisotropic elastic plate model Swain, Christopher Kirby, Jonathan elastic thickness Rheology lithosphere mantle anisotropy The coherence method, based on the statistical correlation between gravity and topography, has beenwidely used to estimate the effective elastic thickness of the continental lithosphere and its variations. By far the majority of studies have assumed an isotropic lithosphere, but several papers have inferred anisotropy from differences in the observed coherence (or admittance) functions in different directions. However, none have used an anisotropic model to fit the coherence. We show how the simplest model of elastic anisotropy (an orthotropic thin plate) can be incorporated into both forward and inverse modeling algorithms, using an appropriate approximation in the partial differential equation for the flexure of such a plate. 2003 Journal Article http://hdl.handle.net/20.500.11937/36148 10.1029/2003GL018350 American Geophysical Union fulltext
spellingShingle elastic thickness
Rheology
lithosphere
mantle
anisotropy
Swain, Christopher
Kirby, Jonathan
The coherence method using a thin anisotropic elastic plate model
title The coherence method using a thin anisotropic elastic plate model
title_full The coherence method using a thin anisotropic elastic plate model
title_fullStr The coherence method using a thin anisotropic elastic plate model
title_full_unstemmed The coherence method using a thin anisotropic elastic plate model
title_short The coherence method using a thin anisotropic elastic plate model
title_sort coherence method using a thin anisotropic elastic plate model
topic elastic thickness
Rheology
lithosphere
mantle
anisotropy
url http://hdl.handle.net/20.500.11937/36148