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Автор Houseman, Gregory
Автор England, Philip
Дата выпуска 1986
dc.description A finite element method is used to calculate stresses and strain rates in a thin viscous sheet, representing the continental lithosphere, that is bordered in one part by an indenting boundary. We calculate solutions for velocity fields, crustal thickness distributions, strain rates, rotation (time‐integrated vorticity), and finite strain ellipsoids to show the dependence of these quantities on the controlling parameters: the stress‐strain exponent n and the strength of the sheet relative to the gravitational forces (which may be expressed as a dimensionless number: the Argand number Ar). For n > 3 and Ar between 1 and 10 a plateau of thickened crust is formed in front of the indenter. The strain histories of individual elements within the viscous sheet may be quite complex, and the finite strain at the end of deformation may bear no obvious relation to the principal stress orientations during the deformation. The strain rate fields are interpreted in terms of the style of faulting that would be expected in the brittle upper crust if it were coupled to the ductile, but stronger, upper mantle. In general, the length scale of deformation increases with Ar and time since the start of the collision and decreases with n; for Ar ≃ 3, the increase in length scale is accompanied by a change in the style of deformation: from predominantly crustal thickening (with thrust faulting in the brittle layer) to predominantly transcurrent deformation (strike‐slip faulting in the brittle layer).
Формат application.pdf
Копирайт Copyright 1986 by the American Geophysical Union.
Тема EXPLORATION GEOPHYSICS
Тема Continental structures
Тема Continental structures
Тема STRUCTURAL GEOLOGY
Тема Continental neotectonics
Тема TECTONOPHYSICS
Тема Continental neotectonics
Тема Continental tectonics: extensional
Тема Continental tectonics: general
Название Finite strain calculations of continental deformation: 1. Method and general results for convergent zones
Тип article
DOI 10.1029/JB091iB03p03651
Electronic ISSN 2156-2202
Print ISSN 0148-0227
Журнал Journal of Geophysical Research: Solid Earth
Том 91
Первая страница 3651
Последняя страница 3663
Выпуск B3
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