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Inhomogeneous Strichartz estimates on manifolds with nonpositive curvature and applications
We prove lossless inhomogeneous Strichartz estimates for solutions to the Schrödinger equation on compact manifolds with nonpositive curvature over frequency-dependent time intervals of length $\log λ\cdot λ^{-1} $. As applications, we improve upon the Sobolev norm growth bounds for the cubic NLS es
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