Please use this identifier to cite or link to this item: http://hdl.handle.net/2122/1726
AuthorsDragoni, M.* 
Lenci, T.* 
Santini, S.* 
Vetrano, F.* 
TitleA perturbative solution of the power-law viscoelastic constitutive equation for lithospheric rocks
Issue DateDec-1996
Series/Report no.39/6
URIhttp://hdl.handle.net/2122/1726
Keywordslithosphere rheology
viscoelasticity
plate boundaries
Subject Classification04. Solid Earth::04.04. Geology::04.04.06. Rheology, friction, and structure of fault zones 
AbstractA power-law, viscoelastic constitutive equation for lithospheric rocks, is considered. The equation is a nonlinear generalization of the Maxwell constitutive equation, in which the viscous deformation depends on the n-th power of deviatoric stress, and describes a medium which is elastic with respect to normal stress, but relaxes deviatoric stress. Power-law exponents equal to 2 and 3, which are most often found in laboratory experiments, are considered. The equation is solved by a perturbative method for a viscoelastic layer subjected to a constant, extensional or compressional, strain rate and yields stress as a function of time, temperature and rock composition. The solution is applied to an ideal extensional boundary zone and shows that the base of the crustal seismogenic layer may be deeper than predicted by a linear rheology.
Appears in Collections:Annals of Geophysics

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