We study polymer chains embedded in regular lamellar matrices (i.e., m
icrophase separated block copolymer melts). In such quasi-1D systems t
he host acts as a nearly periodic external potential. A probe chain ge
ts trapped with localization length L at isolated defects, when its de
gree of polymerization N exceeds a (system-dependent) crossover value
N-L. Increasing the defect density rho from low values, the chains get
gradually localized until saturation is reached. At higher rho, bridg
ing occurs and the chains spread over several defects. As a result the
chain's radius of gyration shows a minimum.