Previous experiments revealed some unusual behavior of wetting films driven
across inclined surfaces by thermal gradients. Below a certain threshold f
ilm thickness, the film, predictably, formed a bump that was stationary but
subject to a fingering instability. Above the threshold the bump was, unex
pectably, stable but nonstationary. This new structure was identified by Be
rtozzi, Munch, and Shearer as that of an undercompressive shock. In this st
udy we investigated the extent to which their proposed model, dealing with
infinite films spreading across infinite, ideal substrates, can be applied
to real systems of finite dimensions. It was found that while the velocity
and width of the bump were not subject to finite size effects, the profile
of the bump was not accurately predicted by the model.