2026-09-20T12:00:32Zhttps://digital.lib.washington.edu/server/oai/request

oai:digital.lib.washington.edu:1773/406352026-02-15T22:34:53Zcom_1773_4888col_1773_4939

Smith, Hart Chen, Yuanlong 2017-10-26T20:51:44Z 2017-10-26T20:51:44Z 2017-10-26 2017-07 Chen_washington_0250E_17747.pdf http://hdl.handle.net/1773/40635 Thesis (Ph.D.)--University of Washington, 2017-07 Wave packet methods have proven to be a useful tool for the study of dispersive effects of the wave equation with coefficients of limited differentiability. In this thesis, we use scaled wave packet methods to prove Strichartz estimates on compact Riemannian manifolds under the condition that the Riemannian curvature tensor is uniformly bounded. This improves upon prior results for the case of metrics with two bounded derivatives. application/pdf en_US none Low regularity metrics Riemannian manifolds Strichartz estimates Wave equations Mathematics Mathematics Strichartz estimates for the wave equation on Riemannian manifolds of bounded curvature Thesis Open Access open.access