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Tataru, Daniel - Department of Mathematics, University of California at Berkeley
On global existence and scattering for the wave maps Daniel Tataru
Uniqueness and Stability in the Cauchy Problem for Maxwell' and elasticity systems
Carleman estimates and unique continuation for second order elliptic equations with
SHARP LOCAL WELL-POSEDNESS RESULTS FOR THE NONLINEAR WAVE EQUATION
ROUGH SOLUTIONS FOR THE WAVE MAPS DANIEL TATARU
SHARP COUNTEREXAMPLES FOR STRICHARTZ ESTIMATES FOR LOW REGULARITY METRICS
Null controllability for the dissipative semilinear heat equation
Unique continuation problems for partial di erential equations
On the optimal local regularity for Yang -Mills equations in R4+1
On the regularity of boundary traces for the wave equation Daniel Tataru \Lambda
PHASE SPACE TRANSFORMS AND MICROLOCAL DANIEL TATARU
Carleman estimates, unique continuation and applications
J. Math. Pures Appl., 78, 1999, p. 505-521
On the equation 2u = | u|2 in 5 + 1 dimensions
Strichartz estimates for operators with nonsmooth coefficients and the nonlinear wave equation
Sharp counterexamples in unique continuation for second order elliptic equations
Well-posedness for the Navier-Stokes equations Herbert Koch
ON THE FEFFERMAN-PHONG INEQUALITY AND RELATED DANIEL TATARU
BOUNDS ON SPECTRAL CLUSTERS FOR HOLDER METRICS
PARAMETRICES AND DISPERSIVE ESTIMATES FOR SCHROEDINGER OPERATORS WITH VARIABLE COEFFICIENTS
Contemporary Mathematics Null form estimates for second order hyperbolic operators
LOCAL AND GLOBAL RESULTS FOR WAVE MAPS I DANIEL TATARU
