In this work a local inequality is provided which bounds the distance of an integral varifold from a multivalued plane (height) by its tilt and mean curvature. The bounds obtained for the exponents of the Lebesgue spaces involved are shown to be sharp
This paper concerns integral varifolds of arbitrary dimension in an open subset of Euclidean space s...
For varifolds whose first variation is representable by integration, we introduce the notion of inde...
This paper introduces a notion of decompositions of integral varifolds into countably many integral ...
In this work the Isoperimetric Inequality for integral varifolds is used to obtain sharp estimates f...
In this work the isoperimetric inequality for integral varifolds of locally bounded first variation ...
Abstract. In this work a local inequality is provided which bounds the dis-tance of an integral vari...
In this work it is shown that every integral varifold in an open subset of Euclidian space of locall...
This paper concerns integral varifolds of arbitrary dimension in an open subset of Euclidean space w...
This paper concerns integral varifolds of arbitrary dimension in an open subset of Euclidean space s...
In this work integral n varifolds in R^{n+m} satisfying a condition on the generalised mean curvatur...
In this work integral n varifolds in R^{n+m} satisfying a condition on the generalised mean curvatur...
The present paper is intended to provide the basis for the study of weakly differentiable functions ...
For general varifolds in Euclidean space, we prove an isoperimetric inequality, adapt the basic theo...
The aim of this paper is to investigate whether, given two rectifiable k-varifolds in Rn with locall...
For functions on generalised connected surfaces (of any dimensions) with boundary and mean curvature...
This paper concerns integral varifolds of arbitrary dimension in an open subset of Euclidean space s...
For varifolds whose first variation is representable by integration, we introduce the notion of inde...
This paper introduces a notion of decompositions of integral varifolds into countably many integral ...
In this work the Isoperimetric Inequality for integral varifolds is used to obtain sharp estimates f...
In this work the isoperimetric inequality for integral varifolds of locally bounded first variation ...
Abstract. In this work a local inequality is provided which bounds the dis-tance of an integral vari...
In this work it is shown that every integral varifold in an open subset of Euclidian space of locall...
This paper concerns integral varifolds of arbitrary dimension in an open subset of Euclidean space w...
This paper concerns integral varifolds of arbitrary dimension in an open subset of Euclidean space s...
In this work integral n varifolds in R^{n+m} satisfying a condition on the generalised mean curvatur...
In this work integral n varifolds in R^{n+m} satisfying a condition on the generalised mean curvatur...
The present paper is intended to provide the basis for the study of weakly differentiable functions ...
For general varifolds in Euclidean space, we prove an isoperimetric inequality, adapt the basic theo...
The aim of this paper is to investigate whether, given two rectifiable k-varifolds in Rn with locall...
For functions on generalised connected surfaces (of any dimensions) with boundary and mean curvature...
This paper concerns integral varifolds of arbitrary dimension in an open subset of Euclidean space s...
For varifolds whose first variation is representable by integration, we introduce the notion of inde...
This paper introduces a notion of decompositions of integral varifolds into countably many integral ...
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