We study theoretically the behavior of nanoscopic liquid films L (thickness
e) intercalated between a solid S and a rubber R (elastic modulus mu). Thi
ckness modulations involve a healing length zetaR, which results from a com
petition between elastic and disjoining pressure. With van der Waals intera
ctions, zetaR = e(4)/(a(2)h(0)), where a is a molecular size and ho the rub
ber capillary length (h(0) = gamma LR/mu, gamma LR = L/R interfacial tensio
n). If the Hamaker constant of the intercalated liquid is negative, the fil
m dewets by amplification of peristaltic fluctuations ("spinodal dewetting"
). The typical size of the S/R contacts is predicted to scale like zetaR fo
r films of thicknesses e > rooth(0)a. The rise time tau of the fastest mode
, predicted to scale like tau approximate to e(9), should be very sensitive
to the film thickness.