1983
DOI: 10.1144/gsjgs.140.5.0701
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Mechanisms of crustal deformation

Abstract: The energy source for crustal deformation is isotopic heating and secular cooling of the mantle. In a true solid, heat would be lost to the surface by conduction; however, solid-state creep processes allow the Earth’s solid mantle to exhibit a fluid behaviour. Thus, thermal convection can convert heating into directed motion. Variations in temperature lead to variations in densitythrough thermal expansion and contraction. Although the resultant body forces are vertical, horizontal variations in temperature lea… Show more

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Cited by 61 publications
(35 citation statements)
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“…Regio is about 80 m. The geoid anomaly AN associated with Airy compensation is given by [Turcotte andSchubert, 1982, p. 2251. where G is the gravitational constant and hco is the reference crustal thickness corresponding to the reference geoid.…”
Section: Similar Results Have Been Obtained By Morgan and Phillipsmentioning
confidence: 99%
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“…Regio is about 80 m. The geoid anomaly AN associated with Airy compensation is given by [Turcotte andSchubert, 1982, p. 2251. where G is the gravitational constant and hco is the reference crustal thickness corresponding to the reference geoid.…”
Section: Similar Results Have Been Obtained By Morgan and Phillipsmentioning
confidence: 99%
“…Turcotte (1983) has proposed an alternative mechanism for delamination, lithospheric stoping in which the lithosphere fails along pre-existing zones of weakness and blocks of lithosphere break away and sink into the mantle. [1983] have suggested that delamination occurs at island arcs.…”
Section: Aphrodite Terra and Beta Regio Have Elevations In The Rangementioning
confidence: 99%
“…Assuming local isostatic compensation, and disregarding flexural stresses and shear tractions at the base of the lithosphere, the gravitational stress is the depth average of (s zz 2 s yy ). It is the difference between the averaged lithostatic stress under the deformed lithosphere and the averaged lithostatic stress determined in the lowland region down to the same depth, i.e., to the base of the deforming lithosphere (Artyushkov 1973;Turcotte 1983;Molnar & Lyon-Caen 1988). The depth-averaged strength at the imposed nominal strain rate is js zz 2 s xx j, the effective differential stressdriving convergence.…”
Section: Presentation Of the Resultsmentioning
confidence: 99%
“…The Argand Ratio (AR) can be defined as the local ratio of the gravitational stress (arising from lateral variation of gravitational potential energy and thus of density) to the averaged lithospheric strength at a nominal strain rate (i.e., the stress-driving deformation). The ratio AR may be compared with the Argand Number (Ar) of England & McKenzie (1982, 1983), a global parameter by which one can quantify the overall regional balance between gravitational stress and viscous stress in an indentation problem (see also Houseman & England 1986;Buck & Soukoutis 1994;Schmalholz et al 2002Schmalholz et al , 2005. AR is obtained from Ar by replacing the nominal buoyant stress factor in Ar with the locally variable buoyant stress (relative to a reference column), and similarly replacing the nominal viscous stress scale factor in Ar with the locally variable strength of the lithosphere.…”
mentioning
confidence: 99%
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