  We deduce the qualitative phase diagram of a long flexible neutral polymer
chain immersed in a poor solvent near an attracting surface using
phenomenological arguments. The actual positions of the phase boundaries are
estimated numerically from series expansion up to 19 sites of a self-attracting
self avoiding walk in three dimensions. In two dimensions, we calculate
analytically phase boundaries in some cases for a partially directed model.
Both the numerical as well as analytical results corroborate the proposed
qualitative phase diagram.
