Classes of singular integrals along curves and surfaces

Andreas Seeger, Stephen Wainger, James Wright, Sarah Ziesler

Type: Article

Publication Date: 1999-05-20

Citations: 6

DOI: https://doi.org/10.1090/s0002-9947-99-02496-4

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Locations

Transactions of the American Mathematical Society - View

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Works That Cite This (6)

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+	A method for proving Lp-boundedness of singular Radon transforms in codimension 1	2001	Michael Greenblatt
+	Singular Integrals Associated to Hypersurfaces: L2 Theory	1999	Stephen Wainger James Wright Sarah Ziesler
+	On the p-independence boundedness property of Calderón-Zygmund theory	2007	Loukas Grafakos Petr Honzík Dmitry Ryabogin
+	Boundedness of singular radon transforms on L p spaces under a finite-type condition	2001	Michael Greenblatt
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+ PDF Chat	Multiparameter singular integrals and maximal operators along flat surfaces	2008	Yong-Kum Cho Sunggeum Hong Joonil Kim Chan Woo Yang

Works Cited by This (17)

Action	Title	Year	Authors
+	Singular Integrals and Differentiability Properties of Functions.	1971	Elias M. Stein
+	Operators associated to flat plane curves: Lp estimates via dilation methods	1989	Anthony Carbery Michael Christ James Vance Stephen Wainger David K. Watson
+ PDF Chat	Some inequalities for singular convolution operators in 𝐿^{𝑝}-spaces	1988	Andreas Seeger
+ PDF Chat	Problems in harmonic analysis related to curvature	1978	Elias M. Stein Stephen Wainger
+	Hilbert transforms for convex curves	1983	Alexander Nagel James Vance Stephen Wainger David A. Weinberg
+	Singular Integrals and Maximal Functions Associated to Surfaces of Revolution	1996	Weon-Ju Kim Stephen Wainger James Wright Sarah Ziesler
+	Maximal and singular integral operators via Fourier transform estimates	1986	Javier Duoandikoetxea J.-L. Rubio de Francia
+ PDF Chat	A note on Fourier multipliers	1971	Max Jodeit
+ PDF Chat	The Hilbert transform and maximal function along nonconvex curves in the plane	1994	James Vance Stephen Wainger James Wright
+	Variants of Littlewood-Paley theory	1989	Michael Cowling Gero Fendler John J. F. Fournier