The　nonlinear　transient　dynamic　response　of　graphene　nanoplatelets　(GPLs)　reinforced　composite　doubly　curved　shallow　shells　with　three　GPL　distribution　patterns　was　investigated　under　time-dependent　blast　loads.　The　thermal　effects　were　explicitly　considered　in　the　study,　in　which　a　modified　Halpin-Tsai　model　was　adopted　to　estimate　the　effective　Young＇s　modulus.　Rule　of　mixtures　was　employed　to　determine　the　mass　density　and　Poisson＇s　ratio.　The　equations　of　motion　were　derived　from　Hamilton＇s　principle　and　the　nonlinear　von　Karman　strain-displacement　relationship,　based　on　a　higher-order　shear　deformation　theory.　A　set　of　second-order　ordinary　differential　equations　was　obtained　using　Galerkin＇s　method.　Numerical　solutions　were　based　on　a　fully　implicit　finite　difference　scheme　in　time.　The　derived　nonlinear　equations　were　then　solved　using　the　Newton-Raphson　method.　Further,　parametric　studies　were　conducted　to　consider　the　influence　of　the　temperature　difference　between　top　and　bottom　surfaces,　as　well　as　the　GPL　weight　fraction,　distribution　type,　length-to-thickness　ratio,　total　number　of　layers,　parameters　related　to　blast　loading,　and　the　aspect,　shallowness,　and　curvature　radius　ratios　of　the　doubly　curved　shallow　shell　on　the　nonlinear　transient　dynamic　response　of　the　structure.