  In this article, we extended our approach, that is mentioned in part 1, to
model the indentation of an adhesive beam by a rigid cylindrical punch. We
considered clamped and simply supported beams for this study. We first modeled
these beams as infinite length elastic layers which obey the kinetic and
kinematic constraints imposed by the end supports. The adhesion effects are
considered via the Dugdale-Barenblatt model based adhesive zone model. Solving
the governing equations of this infinite layer along with its boundary
conditions, we obtain a set of coupled Fredholm integral equations of first
kind. These integral equations are then solved employing the collocation
technique. The results obtained are then compared with finite element (FE)
simulations and the previously published results for the non-adhesive case. We
also obtained the results for the well-known Johnson-Kendall-Roberts (JKR)
approximation of the contact. Finally we investigated the effect of various
adhesive strengths on the contact parameters and showed the transition of the
results from 'Hertzian' to 'JKR' approximation.
