AbstractIn the m-dimensional Euclidean space, we establish the Gauss-Green theorem for any bounded set of bounded variation, and any bounded vector field continuous outside a set of (m − 1)-dimensional Hausdorff measure zero and almost differentiable outside a set of σ-finite (m − 1)-dimensional Hausdorff measure
AbstractThis paper contains the following three types of results: First, a 1-1 correspondence is est...
Abstract. The purpose of this paper is to show that, if α> 1 3 and > 0, the boundary of an α−H...
Abstract. The theory of Hausdorff dimension provides a general notion of the size of a set in a metr...
AbstractIn the m-dimensional Euclidean space, we establish the Gauss-Green theorem for any bounded s...
We analyze a class of weakly differentiable vector fields F : ℝ → ℝ N with ...
By employing the differential structure recently developed by N. Gigli, we first give a notion of fu...
We analyze a class of weakly differentiable vector fields F W RN! RN with the property that F 2 L1 a...
We lay the foundations for a theory of divergence-measure fields in noncommutative stratified nilpot...
We study mean value properties of harmonic functions in metric measure spaces. The metric measure s...
El presente trabajo extiende la fórmula de Gauss-Green a campos de medida divergente. Estos espacio...
In this thesis, the structure of pure measures is investigated. These are elements of the dual of th...
This paper is dedicated to the study of two famous subsets of the real line, namely Lagrange spectru...
The purpose of this paper is to show that, if α > 1/3 and ε > 0, the boundary of an α-Hölder domain ...
Title: Nonabsolutely convergent integrals Author: Kristýna Kuncová Department: Department of Mathema...
We show that any closed set E having a sigma-finite (n - 1)-dimensional Hausdorff measure does not s...
AbstractThis paper contains the following three types of results: First, a 1-1 correspondence is est...
Abstract. The purpose of this paper is to show that, if α> 1 3 and > 0, the boundary of an α−H...
Abstract. The theory of Hausdorff dimension provides a general notion of the size of a set in a metr...
AbstractIn the m-dimensional Euclidean space, we establish the Gauss-Green theorem for any bounded s...
We analyze a class of weakly differentiable vector fields F : ℝ → ℝ N with ...
By employing the differential structure recently developed by N. Gigli, we first give a notion of fu...
We analyze a class of weakly differentiable vector fields F W RN! RN with the property that F 2 L1 a...
We lay the foundations for a theory of divergence-measure fields in noncommutative stratified nilpot...
We study mean value properties of harmonic functions in metric measure spaces. The metric measure s...
El presente trabajo extiende la fórmula de Gauss-Green a campos de medida divergente. Estos espacio...
In this thesis, the structure of pure measures is investigated. These are elements of the dual of th...
This paper is dedicated to the study of two famous subsets of the real line, namely Lagrange spectru...
The purpose of this paper is to show that, if α > 1/3 and ε > 0, the boundary of an α-Hölder domain ...
Title: Nonabsolutely convergent integrals Author: Kristýna Kuncová Department: Department of Mathema...
We show that any closed set E having a sigma-finite (n - 1)-dimensional Hausdorff measure does not s...
AbstractThis paper contains the following three types of results: First, a 1-1 correspondence is est...
Abstract. The purpose of this paper is to show that, if α> 1 3 and > 0, the boundary of an α−H...
Abstract. The theory of Hausdorff dimension provides a general notion of the size of a set in a metr...
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