Donald Krug

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All published works

Action	Title	Year	Authors
+ PDF Chat	A weighted version of Journé's Lemma	1994	Donald Krug Alberto Torchinsky
+ PDF Chat	Boundedness of certain multiplier operators in Fourier analysis on weighted Lebesgue spaces	1991	Donald Krug
+ PDF Chat	Singular integrals in product domains and the method of rotations	1988	Donald Krug

Common Coauthors

Coauthor	Papers Together
Alberto Torchinsky	1

Commonly Cited References

Action	Title	Year	Authors	# of times referenced
+ PDF Chat	Weighted norm inequalities for maximal functions and singular integrals	1974	Ronald R. Coifman Charles Fefferman	1
+	Introduction to Fourier Analysis on Euclidean Spaces.	1971	Elias M. Stein Guido Weiss	1
+	Weighted norm inequalities and vector valued inequalities	1982	Josè L. Rubio de Francia	1
+	Weighted Norm Inequalities for Classical Operators	1974	Benjamin Muckenhoupt	1
+ PDF Chat	Littlewood-Paley and multiplier theorems on weighted $L\sp{p}$\ spaces	1980	Douglas S. Kurtz	1
+	Singular integrals on product spaces	1982	Robert Fefferman Elias M. Stein	1
+ PDF Chat	On the equivalence between the boundedness of certain classes of maximal and multiplier operators in Fourier analysis	1977	Antonio Cordóba Robert Fefferman	1
+ PDF Chat	Hp spaces of several variables	1972	Charles Fefferman E. M. Stein	1
+ PDF Chat	Singular Integrals on Product $H^p$ Spaces	1985	Charles Fefferman	1
+	The Multiplier Problem for the Ball	1971	Charles Fefferman	1
+	Some Maximal Inequalities	1971	Charles Fefferman E. M. Stein	1
+	Weighted Inequalities for Maximal Operators: Linearization, Localization and Factorization	1986	Björn Jawerth	1
+ PDF Chat	Results on Weighted Norm Inequalities for Multipliers	1979	Douglas S. Kurtz Richard L. Wheeden	1
+	Weighted norm inequalities for classical operators	1979	Benjamin Muckenhoupt	1
+	Littlewood-Paley and Multiplier Theorems on Weighted L p Spaces	1980	Douglas S. Kurtz	1
+ PDF Chat	A weighted norm inequality for singular integrals	1976	Antonio Cordóba Charles Fefferman	1
+ PDF Chat	Inequalities for the maximal function relative to a metric	1976	A. Calderón	1