Mathematics – Logic
Scientific paper
Nov 2002
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=2002ep%26s...54.1207t&link_type=abstract
Earth, Planets and Space, Volume 54, p. 1207-1210.
Mathematics
Logic
Scientific paper
A new model for growth of plastic shear zone is proposed based on the basis of a theory of fluid dynamics coupled with a rheological constitutive function, and is applied to a natural shear zone. Mylonite, ultramylonite and other ductile fault rocks are well known to deform in a plastic flow regime. The rheological behavior of these kinds of rocks has been well documented as a non-linear viscous body, which is empirically described as dotg = Atn exp(-Q/RT), where dotg: strain rate, t: shear stress, Q: activation energy, R: universal gas constant, T: absolute temperature, and A and n are constants. Strain rate- and temperature-dependent viscosity is obtained by differentiating the equation, and simplified by substituting n = 1. Then, substitution of the equation into a diffusion equation, d = 4√(vt), derives an equation d = 4[t/r · Aexp(-Q/RT)]1/2, where d: thickness of active layer of viscous deformation, n: kinematic viscosity, and r: density. The duration of creep deformation along the ancient plastic shear zone (thickness: 0.076 m) is estimated to be around 760 s, in a temperature range from 300 to 500°C. This estimation is rather good agreement with intermittent creep during inter-seismic period, than steady state creep or co-seismic slip.
Fujimoto Kazuya
Kameda Jun
Kobayashi Yasuaki
Miyashita Yuki
Ohtani Tomoyuki
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