Geometric Measure Theory IV: Rectifiable Sets
Geometry of Euclidean Sets: Vectorial, Topological and Metric Aspects

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 Geometric Measure Theory IV: Rectifiable Sets
Geometry of Euclidean Sets: Vectorial, Topological and Metric Aspects

Author : Jean-Charles PINOLI

Publication date: May 10, 2026 | Lire en français

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13.  Geometric Measure Theory IV: Rectifiable Sets

13.1  Grindable Assemblies

A rectifiable set is a multidimensional generalization of the classical concept of a rectifiable curve. Rectifiable sets are considered to be generalized continuously differentiable topological manifolds, since they possess properties similar to those of continuously differentiable topological manifolds used in differential geometry (see [AF 207] ).

Definition (rectifiable set). An m-rectifiable subset X of

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