A bilinear approach to cone multipliers I. Restriction estimates

Terence Tao, Ana Vargas

Type: Article

Publication Date: 2000-04-01

Citations: 133

DOI: https://doi.org/10.1007/s000390050006

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Geometric and Functional Analysis - View
Geometric and Functional Analysis - View

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+	The optimal trilinear restriction estimate for a class of hypersurfaces with curvature	2016	Ioan Bejenaru
+ PDF Chat	A study on a class of generalized Schrödinger operators	2021	Wenjuan Li Huiju Wang
+ PDF Chat	Sharp Estimates of Noncommutative Bochner–Riesz Means on Two-Dimensional Quantum Tori	2021	Xudong Lai
+	On Fourier restriction for finite-type perturbations of the hyperboloid	2019	Stefan Buschenhenke Detlef Müller Ana Vargas
+	An inverse theorem for the bilinear $L^2$ Strichartz estimate for the wave equation	2009	Terence Tao
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+ PDF	Endpoint estimates for bilinear oscillatory integral operators related to restriction to the cone	2010	Jungjin Lee
+	The trilinear restriction estimate with sharp dependence on the transversality	2016	Javier Ramos
+ PDF Chat	A sharp bilinear restriction estimate for paraboloids	2003	Terence Tao
+	None	2005	M. Burak Erdoğan

Works Cited by This (17)

Action	Title	Year	Authors
+	Estimates for Cone Multipliers	1995	Jean Bourgain
+ PDF	Oscillatory integrals and multiplier problem for the disc	1972	Lennart Carleson Per Sjölin
+ PDF	$L^{p}$ estimates for the $X$-ray transform	1983	S.W. Drury
+ PDF	On the restriction of the Fourier transform to a conical surface	1985	Bartolome Barcelo Taberner
+ PDF	An improved bound for Kakeya type maximal functions	1995	Thomas Wolff
+ PDF	Fourier integral operators. I	1971	Lars Hörmander
+	The Bochner-Riesz conjecture implies the restriction conjecture	1999	Terence Tao
+	Besicovitch type maximal operators and applications to fourier analysis	1991	Jean Bourgain
+	On the regularity of inverses of singular integral operators	1988	Michael Christ
+	A bilinear approach to cone multipliers II. Applications	2000	Terence Tao Ana Vargas