Parabolic De Giorgi classes of order p and the Harnack inequality

Ugo Gianazza, Vincenzo Vespri

Type: Article

Publication Date: 2006-04-05

Citations: 36

DOI: https://doi.org/10.1007/s00526-006-0022-4

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Locations

Calculus of Variations and Partial Differential Equations - View

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Works That Cite This (36)

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+	Harnack's Inequality for Parabolic De Giorgi Classes in Metric Spaces	2011	Juha Kinnunen Niko Marola M. Miranda Fabio Paronetto
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+	A Harnack inequality for weighted degenerate parabolic equations	2009	M. D. Surnachëv
+	OLDER CONTINUITY FOR DOUBLY NONLINEAR PARABOLIC EQUATIONS	2010	Tuomo Kuusi Juhana Siljander Jos E Miguel Urbano
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Works Cited by This (19)

Action	Title	Year	Authors
+	Aspects of Sobolev-Type Inequalities	2001	Laurent Saloff‐Coste
+ PDF Chat	Chapter 3 Current issues on singular and degenerate evolution equations	2002	Emmanuele DiBenedetto José Miguel Urbano Vincenzo Vesprı
+ PDF Chat	Harnack inequalities for quasi-minima of variational integrals	1984	E. Di Benedetto Neil S. Trudinger
+	Harnack inequalities for functions in De Giorgi parabolic class	1988	Guanglie Wang
+	Theory of minimal surfaces and a counter-example to the Bernstein conjecture in high dimensions	1970	Enrico Bombieri
+ PDF Chat	Parabolic B.M.O. and Harnack’s inequality	1985	Eugene B. Fabes Nicola Garofalo
+ PDF Chat	Local clustering of the non-zero set of functions in $W^{1,1}(E)$	2006	Emmanuele DiBenedetto Ugo Gianazza Vincenzo Vespri
+	Harnack's inequality for elliptic differential equations on minimal surfaces	1972	Enrico Bombieri Enrico Giusti
+	On a pointwise estimate for parabolic differential equations	1971	J. Moser
+	Second Order Parabolic Differential Equations	1996	Gary M. Lieberman