In　this　paper,　we　present　some　efficient　numerical　schemes　to　solve　a　two-phase　hydrodynamics　coupled　phase　field　model　with　moving　contact　line　boundary　conditions.　The　model　is　a　nonlinear　coupling　system,　which　consists　the　Navier-Stokes　equations　with　the　general　Navier　Boundary　conditions　or　degenerated　Navier　Boundary　conditions,　and　the　Allen-Cahn　type　phase　field　equations　with　dynamical　contact　line　boundary　condition　or　static　contact　line　boundary　condition.　The　proposed　schemes　are　linear　and　unconditionally　energy　stable,　where　the　energy　stabilities　are　proved　rigorously.　Various　numerical　tests　are　performed　to　show　the　accuracy　and　efficiency　thereafter.