A　topology　optimization　model　for　a　laminated　plate　subjected　to　fluid-structure　interactions　with　frequency　constraints　is　established　and　solved　based　on　ICM　(Independent　Continuous　Mapping)　method.　An　explicit　expression　of　the　frequency-constraint(s)　with　respect　to　the　topological　variables　is　obtained　by　using　Green　formula　and　Rayleigh　quotient.　The　design　sensitivity　formula　is　deduced　by　taking　the　advantage　of　Taylor　linear　approximation.　The　mathematical　model　of　this　optimization　is　solved　by　dual　sequential　quadratic　programming.　In　addition,　a　modified　Heaviside　function　is　introduced　to　deal　with　the　discretization　of　topology　variables.　The　optimal　model　and　its　algorithm　have　been　implemented　by　using　the　development　language　of　MSC.　Patran　and　MSC.　Nastran　software.　Numerical　examples　show　the　reliability　and　validity　of　the　program　and　algorithm.　©　2015,　Engineering　Mechanics　Press.　All　right　reserved.