Interleaver　is　an　important　component　of　turbo　code　and　has　a　strong　impact　on　its　error　correcting　performance.　Quadratic　permutation　polynomial　(QPP)　interleaver　has　many　advantages　over　earlier　interleavers.　One　of　its　advantages　is　contention-free　which　makes　it　suitable　for　high　throughput　processing.　In　this　paper,　an　efficient　method　to　implement　high　throughput　processing　is　proposed.　The　method　is　derived　by　utilizing　recursive　relationship　among　polynomials.　Implementation　of　turbo　encoder　is　straightforward,　so　is　the　implementation　of　interleaver.　As　implementation　of　turbo　decoder　includes　forward　state　metric　and　backward　state　metric,　the　proposed　method　covers　implementation　of　interleaver　in　both　directions.　With　the　aid　of　the　proposed　method,　turbo　codes　can　be　implemented　in　parallel　processing　with　low　latency　for　high　date　rate　applications.