  To address the robustness of the transport gap induced by locally strained
regions in graphene nanostructures, the effect of disorder and smoothness of
the interface region is investigated within the Landauer-B\"uttiker formalism.
The electronic conductance across strained junctions and barriers in graphene
nanoribbons is calculated numerically, with and without various types of
disorder, and comparing smooth and sharp strain junctions. A smooth strain
barrier in graphene is seen to be generically as efficient in suppressing
transport at low densities as a sharp one, and the critical density (or energy)
for the onset of transmission depends on the strain orientation with respect to
the ribbon. In addition, hopping (or strain) inhomogeneity and work function
mismatch at the interface region do not visibly degrade the transport gap.
These results show that the strain-induced transport gap at a strain junction
is robust to more realistic strain conditions.
