Add to ORKGA class of nondivergence unifrmly elliptic equations with measurable coefficients is studied. The oscillation of the coefficients near a Lebesgue point is assumed to be controlled by increasing functions satisfying Dini's condition.Under this assumption, slightly weaker than that of L. A. Caffarelli [2], a pointwise estimate for "good solutions" is established and related second order differentiability properties are pointed out
AbstractMultiple critical points theorems for non-differentiable functionals are established. Applic...
The aim of this paper is to establish a higher integrability result of the second derivatives of sol...
In this paper we study the Dirichlet problem for second order, linear elliptic partial differential ...
A class of nondivergence unifrmly elliptic equations with measurable coefficients is studied. The os...
Abstract. For a second-order elliptic equation in divergence form we investigate conditions on the c...
Abstract. For a second-order elliptic equation of nondivergence form in the plane, we in-vestigate c...
We obtain the pointwise boundary differentiability of strong solutions for elliptic equations with ...
We obtain conditions for the differentiability of weak solutions for a second-order uniformly ellipt...
In this note we prove an end-point regularity result on the $L^P$ integrability of the second deriva...
In the context of second order linear uniformly elliptic equations withmeasurable coef�cients, a res...
AbstractFor a second-order elliptic equation in divergence form we investigate conditions on the coe...
We study nonlinear elliptic equations in divergence form(Formula presented.) When (Formula presented...
The aim of this paper is to establish a higher integrability result for the second derivatives of so...
Following the strean of ideas of two recent papers of Chiarenza-Frasca-Longo, we establish a uniquen...
We give an overview on some recent results concerning the study of the Dirichlet problem for second-...
AbstractMultiple critical points theorems for non-differentiable functionals are established. Applic...
The aim of this paper is to establish a higher integrability result of the second derivatives of sol...
In this paper we study the Dirichlet problem for second order, linear elliptic partial differential ...
A class of nondivergence unifrmly elliptic equations with measurable coefficients is studied. The os...
Abstract. For a second-order elliptic equation in divergence form we investigate conditions on the c...
Abstract. For a second-order elliptic equation of nondivergence form in the plane, we in-vestigate c...
We obtain the pointwise boundary differentiability of strong solutions for elliptic equations with ...
We obtain conditions for the differentiability of weak solutions for a second-order uniformly ellipt...
In this note we prove an end-point regularity result on the $L^P$ integrability of the second deriva...
In the context of second order linear uniformly elliptic equations withmeasurable coef�cients, a res...
AbstractFor a second-order elliptic equation in divergence form we investigate conditions on the coe...
We study nonlinear elliptic equations in divergence form(Formula presented.) When (Formula presented...
The aim of this paper is to establish a higher integrability result for the second derivatives of so...
Following the strean of ideas of two recent papers of Chiarenza-Frasca-Longo, we establish a uniquen...
We give an overview on some recent results concerning the study of the Dirichlet problem for second-...
AbstractMultiple critical points theorems for non-differentiable functionals are established. Applic...
The aim of this paper is to establish a higher integrability result of the second derivatives of sol...
In this paper we study the Dirichlet problem for second order, linear elliptic partial differential ...