A counterexample to an endpoint bilinear Strichartz inequality

Electronic Journal of Differential Equations

Volumn 2006, Issue , 2006, Pages 1-6

  Tao, Terence ^a  

^a UNIVERSITY OF CALIFORNIA   (United States)

Author keywords

Strichartz inequality

Indexed keywords

EID: 33845293767     PISSN: 10726691     EISSN: 10726691     Source Type: Journal    
DOI: None     Document Type: Article

References (8)

1. M. Keel, T. Tao, Endpoint Strichartz Estimates, Amer. Math. J. 120 (1998), 965-980.
2. S. J. Montgomery-Smith, Time Decay for the Bounded Mean Oscillation of Solutions of the Schrödinger and Wave Equation, Duke Math J. 19 (1998), 393-408.
3. S. Shao, The sharp linear and bilinear restriction theorems for paraboloids in radial cases, Preprint.
4. A. Stefanov, Strichartz estimates for the Schrödinger equation with radial data, Proc. Amer. Math. Soc. 129 (2001), no. 5, 1395-1401.
5. R. S. Strichartz, Restriction of Fourier Transform to Quadratic Surfaces and Decay of Solutions of Wave Equations, Duke Math. J., 44 (1977), 705-774.
6. T. Tao, Counterexamples to endpoints of n = 3 wave equation Strichartz, unpublished.
7. T. Tao, Spherically averaged endpoint Strichartz estimates for the two-dimensional Schrödinger equation, Commun. PDE 25 (2000), 1471-1485.
8. T. Tao, A sharp bilinear restriction estimate for paraboloids, Geom. Func. Anal. 13 (2003), 1359-1384.