A　discrete　ordinates　nodal　transport　method　has　been　developed　for　numerical　solution　of　the　one-dimensional　neutron　transport　equation　in　curvilinear　geometries.　The　nodal　transport　equation　is　solved　by　the　Green＇s　function　method,　using　the　Legendre　polynomial　expansion　for　spatial　dependence　and　the　discrete　ordinates　(SN)　approximation　for　angular　dependence.　The　calculation　for　various　test　problems　has　been　performed　to　verify　the　method.　The　numerical　results　demonstrate　that　it　has　very　high　precision　on　coarse　spatial　meshes　relative　to　the　standard　fine-mesh　SN　method　with　the　spatial　diamond-differencing　scheme.