  A chain with random hydrophobic-hydrophilic charges is studied in the
presence of an interface separating a polar from a non polar solvent. Within a
Gaussian variational approach in replica space, a transition is found, from a
high temperature region, where the chain is delocalized, to a low temperature
region, where the chain is localized at the interface. The transition
temperature diverges as the neutrality of the chain is approached. Our results
are in agreement with an Imry-Ma type argument by Garel et al. The problem of
replica symmetry breaking is also addressed, and the replica-symmetric solution
is found to be unstable.
