Hart F. Smith

发表

On the trace of the wave group and regularity of potentials

Hart F. Smith, 2021 .

Spectral cluster estimates for C1,1 metrics

Hart F. Smith, 2006 .

Global well-posedness and scattering for defocusing energy-critical NLS in the exterior of balls with radial data

Hart F. Smith, Dong Li, Xiaoyi Zhang, 2011, 1109.4194.

Strichartz estimates and the nonlinear Schrödinger equation on manifolds with boundary

Matthew D. Blair, Hart F. Smith, C. Sogge, 2010, 1004.3976.

Strichartz estimates and the nonlinear Schr\"odinger equation in exterior domains

Matthew D. Blair, Hart F. Smith, C. Sogge, 2010 .

Pointwise bounds on quasimodes of semiclassical Schrödinger operators in dimension two

Maciej Zworski, Hart F. Smith, 2012 .

A Hardy space for Fourier integral operators

Hart F. Smith, 1998 .

On the Lp norm of spectral clusters for compact manifolds with boundary

Christopher D. Sogge, Hart F. Smith, C. Sogge, 2006, math/0605682.

A parametrix construction for wave equations with $C^{1,1}$ coefficients

Hart F. Smith, 1998 .

Regularity and multi-scale discretization of the solution construction of hyperbolic evolution equations with limited smoothness

Maarten V. de Hoop, Gunther Uhlmann, Sean Holman, 2012 .

A Multi-Scale Approach to Hyperbolic Evolution Equations with Limited Smoothness

Fredrik Andersson, Gunther Uhlmann, Maarten V. de Hoop, 2008 .

Wave equations with low regularity coefficients.

Hart F. Smith, 1998 .

Global strichartz estimates for nonthapping perturbations of the laplacian

Hart F. Smith, C. Sogge, 1999, math/9912204.

Title Sharp L ^ p bounds on spectral clusters for Lipschitz metrics Permalink

Hart F. Smith, D. Tataru, 2012 .

Subcritical Lp bounds on spectral clusters for Lipschitz metrics

Hart F. Smith, D. Tataru, H. Koch, 2007, 0709.2764.

ON MULTILINEAR SPECTRAL CLUSTER ESTIMATES FOR MANIFOLDS WITH BOUNDARY

Matthew D. Blair, Hart F. Smith, C. Sogge, 2006, math/0611443.

AVERAGES OVER CURVES WITH TORSION

Hart F. Smith, D. Oberlin, C. Sogge, 1999, math/9912205.

L BOUNDS FOR SPECTRAL CLUSTERS

Hart F. Smith, 2006 .

On Strichartz and eigenfunction estimates for low regularity metrics

Hart F. Smith, C. Sogge, 1994 .

Sharp local well-posedness results for the nonlinear wave equation

Hart F. Smith, D. Tataru, 2005 .

AVERAGES OVER CURVES WITH TORSION

Hart F. Smith, D. Oberlin, C. Sogge, 1999, math/9912205.

Restriction Bounds for the Free Resolvent and Resonances in Lossy Scattering

Jeffrey Galkowski, Hart F. Smith, Hart Smith, 2014, 1401.6243.

On abstract Strichartz estimates and the Strauss conjecture for nontrapping obstacles

Hart F. Smith, Yi Zhou, C. Sogge, 2008, 0805.1673.

Dispersive estimates for the wave equation on Riemannian manifolds of bounded curvature

Hart F. Smith, Yuanlong Chen, 2018, Pure and Applied Analysis.

On the critical semilinear wave equation outside convex obstacles

Hart F. Smith, C. Sogge, 1995 .

On Strichartz estimates for Schrödinger operators in compact manifolds with boundary

Matthew D. Blair, Hart F. Smith, C. Sogge, 2006, math/0609455.

Strichartz estimates for the wave equation on manifolds with boundary

Matthew D. Blair, Hart F. Smith, C. Sogge, 2008, 0805.4733.

Global strichartz estimates for nonthapping perturbations of the laplacian

Hart F. Smith, C. Sogge, 1999, math/9912204.

Strichartz estimates for Dirichlet-wave equations in two dimensions with applications

Hart F. Smith, C. Sogge, Chengbo Wang, 2010, 1012.3183.

Global Existence for a Quasilinear Wave Equation Outside of Star-Shaped Domains

Hart F. Smith, M. Keel, C. Sogge, 2000, math/0009237.

Almost global existence for some semilinear wave equations

Hart F. Smith, M. Keel, C. Sogge, 2001, math/0108016.

On global existence for nonlinear wave equations outside of convex obstacles

Hart F. Smith, M. Keel, C. Sogge, 1999, math/9912201.

Sharp counterexamples for Strichartz estimates for low regularity metrics

Hart F. Smith, D. Tataru, 2002 .

The subelliptic oblique derivative problem

Hart F. Smith, 1990 .

Heat traces and existence of scattering resonances for bounded potentials

Hart F. Smith, M. Zworski, 2014, 1411.5420.

A Bessel function multiplier

Hart F. Smith, D. Oberlin, 1999 .

$L^p$ regularity for the wave equation with strictly convex obstacles

Hart F. Smith, C. Sogge, 1994 .

Sharp Lp Bounds on Spectral Clusters for Lipschitz Metrics

Hart F. Smith, D. Tataru, H. Koch, 2012, 1207.2417.

On the Lp norm of spectral clusters for compact manifolds with boundary

Hart F. Smith, C. Sogge, 2006, math/0605682.

Sharp $L^q$ bounds on spectral clusters for Holder metrics

Hart F. Smith, D. Tataru, H. Koch, 2007 .

On the trace of Schrödinger heat kernels and regularity of potentials

Hart F. Smith, 2017, Transactions of the American Mathematical Society.

Decoupling of Modes for the Elastic Wave Equation in Media of Limited Smoothness

Maarten V. de Hoop, Hart F. Smith, G. Uhlmann, 2011 .

The elastic wave equation of limited smoothness

Hart F. Smith, G. Uhlmann, V. Brytik, 2010, 1009.0933.

Regularity and multi-scale discretization of the solution construction of hyperbolic evolution equations with limited smoothness

Hart F. Smith, G. Uhlmann, S. Holman, 2012 .

Propagation of singularities for rough metrics

Hart F. Smith, 2014 .

Strichartz estimates for the wave equation on manifolds with boundary

Matthew D. Blair, Hart F. Smith, C. Sogge, 2008, 0805.4733.

Spectral cluster estimates for C1,1 metrics

Hart F. Smith, 2006 .

SHARP L → L BOUNDS ON SPECTRAL PROJECTORS FOR LOW REGULARITY METRICS

Hart F. Smith, 2006 .

Sharp $L^2\rightarrow L^q$ bounds on spectral projectors for low regularity metrics

Hart F. Smith, 2006 .

Almost global existence for quasilinear wave equations in three space dimensions

Hart F. Smith, C. Sogge, Markus Keel, 2001, math/0110321.