References
- Abdelhakim AA. A counter example to Strichartz estimates for the inhomogeneous Schrödinger equation. J. Math. Anal. Appl. 2014;414:767–772.
- Foschi D. Inhomogeneous Strichartz estimates. J. Hyperbolic Differ. Equ. 2005;2:1–24.
- Kato T. An Lq,r-theory for nonlinear Schrödinger equations, Spectral and scattering theory and applications. Adv. Stud. Pure Math., Math. Soc. Jpn. Tokyo. 1994;23:223–238.
- Keel M, Tao T. Endpoint Strichartz estimates. Am. J. Math. 1998;120:955–980.
- Vilela MC. Strichartz estimates for the nonhomogeneous Schrödinger equation. Trans. Am. Math. Soc. 2007;359:2123–2136.
- Koh Y. Improved inhomogeneous Strichartz estimates for the Schrödinger equation. J. Math. Anal. Appl. 2011;373:147–160.
- Stein EM. Harmonic analysis: real-variable methods, orthogonality, and oscillatory integrals. Vol. 43, Princeton mathematical series. Princeton (NJ): Princeton University Press; 1993.
- Foschi D. Some remarks on the Lp--Lq boundedness of trigonometric sums and oscillatory integrals. Commun. Pure Appl. Anal. 2005;4:569–588.
- Abdelhakim AA. On the Lebesgue summablility of truncated double fourier series. Acta. Math. Hungar. 2016;148:425–436.
- Grafakos L. Classical Fourier analysis. 2nd ed., New York (NY): Springer; 2008.
- Tao T. Nonlinear dispersive equations: local and global analysis. CBMS regional conference series in mathematics. Providence (RI): American Mathematical Society; 2006.
- Hardy GH, Littlewood JE, Pólya G. Inequalities. 2nd ed. Cambridge: Cambridge University Press; 1952.