Although several mechanical models of extension in contractional orogens ha
ve been proposed, in many cases these models have been based on viscous con
stitutive laws. Lack of more complicated rheological models has primarily b
een due to the technical difficulty of solving for deformation with complex
rheological behavior and boundary conditions. A finite-element model is pr
esented that allows for solution of the wedge mechanical problem with visco
us, non-linear viscous and Coulomb plastic theologies. This model is used t
o investigate extension in a doubly-vergent wedge model in which deformatio
n is primarily contractional, driven by a reversal of basal traction. Propo
sed models showing extension in the crust at shallow crustal levels, in spi
te of overall contraction and contraction at depth, are confirmed, but only
for high Argand number (low crustal viscosity). At low Argand number littl
e or no extension is observed. Non-linear stress dependence (power-law flow
) also suppresses extension, but not entirely; some extension is observed a
t high effective Argand number However with a Coulomb plastic theology, no
extension is observed for a wide range of parameter values. No extension is
observed for models with viscous deformation at depth and plastic deformat
ion near the surface. This suggests that the extension is a function of the
theologic model, not the effective strength of the crust. Coeval extension
and contraction in convergent orogens with steady external forcing therefo
re requires viscous deformation to very shallow depths. (C) 1999 Elsevier S
cience B.V. All rights reserved.