Boundedness of the gradient of a solution and Wiener test of order one for the biharmonic equation

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Works Cited by This (17)

Action	Title	Year	Authors
+	Function Spaces and Potential Theory	1996	David R. Adams Lars Inge Hedberg
+	Spectral Problems Associated with Corner Singularities of Solutions to Elliptic Equations	2000	Vladimir Kozlov Vladimir Maz’ya J. Roßmann
+	Les Méthodes directes en théorie des équations elliptiques	1967	Jindřich Nečas Jean Dhombres Marie-Ève Maillé Philippe Robba
+	Fine Regularity of Solutions of Elliptic Partial Differential Equations	1997	Jan Malý William P. Ziemer
+	Wiener's criterion for the heat equation	1982	Lawrence C. Evans Ronald Gariepy
+ PDF Chat	Wiener criteria and energy decay for relaxed dirichlet problems	1986	Gianni Dal Maso Umberto Mosco
+	Behavior of the gradient of the solution of the Dirichlet problem for the biharmonic equation near a boundary point of a three-dimensional domain	1991	Vladimir Maz′ya Grigory Tashchiyan
+	Potential estimates for a class of fully nonlinear elliptic equations	2002	Denis A. Labutin
+	A maximum principle for biharmonic functions in Lipschitz andC 1 domains	1993	Jill Pipher Gregory C. Verchota
+	On the Agmon-Miranda maximum principle for solutions of strongly elliptic equations in domains of ?n with conical points	1992	Vladimir Maz’ya J�rgen Rossmann