  We prove the global-in-time Strichartz estimates for wave equations on the
nontrapping asymptotically conic manifolds. We obtain estimates for the full
set of wave admissible indices, including the endpoint. The key points are the
properties of the microlocalized spectral measure of Laplacian on this setting
showed in Hassell-Zhang and a Littlewood-Paley squarefunction estimate. As
applications, we prove the global existence and scattering for a family of
nonlinear wave equations on this setting.
