ON THE FEFFERMAN–PHONG INEQUALITY AND RELATED PROBLEMS
By D. Tataru. 2002
59 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/b37542e5ab52179bdddff506483194e68c171aa7
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In Applied Mathematics
- D. Tataru
- Jason Metcalfe
- Nicolas Burq
- Herbert Koch
- Jeremy Louis Marzuola
- Thomas Alazard
- Christopher D. Sogge
- Claude Zuily
In Mathematical Physics
- D. Tataru
- Jason Metcalfe
- Nicolas Burq
- Herbert Koch
- Jeremy Louis Marzuola
- Thomas Alazard
- Carlos E. Kenig
- Terence Tao
Citations in the corpus
- Dispersive estimates for principally normal pseudodifferential operators (2004, methodology): “We first state the L 2 solvability result proved in [22].”
- Strichartz estimates and local smoothing estimates for asymptotically flat Schr (2007, methodology): “This construction uses the FBI transform, an approach that is reminiscent of the earlier works [24, 25, 26] for the wave equation.”
- Global parametrices and dispersive estimates for variable coefficient wave equations (2007, unknown): “An important role is played by the conjugation of pdo’s with respect to the phase space transform, for which we use some results from [34], [36].”
- On the water-wave equations with surface tension (2009, background): “Related results were previously proved by Bony [10] (see also [31]) in the much more general setting of sharp G̊arding or FeffermanPhong inequalities.”