In　the　present　paper,　we　discuss　the　superconvergence　of　the　interpolated　Galerkin　solutions　for　Hammerstein　equations.　With　the　interpolation　post-processing　for　the　Galerkin　approximation　x(h),　we　get　a　higher　order　approximation　I(2h)(2r-1)x(h),　whose　convergence　order　is　the　same　as　that　of　the　iterated　Galerkin　solution.　Such　an　interpolation　post-processing　method　is　much　simpler　than　the　iterated　method　especially　for　the　weak　singular　kernel　case.　Some　numerical　experiments　are　carried　out　to　demonstrate　the　effectiveness　of　the　interpolation　post-processing　method.