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Can I read Menger curvatures and $$\varvec{C^{1,\alpha }}$$ rectifiability of measures on EtoBox?
Menger curvatures and $$\varvec{C^{1,\alpha }}$$ rectifiability of measures by Silvia Ghinassi; Max Goering is a Mathematics article available to read on EtoBox.
What is Menger curvatures and $$\varvec{C^{1,\alpha }}$$ rectifiability of measures about?
We further develop the relationship between β-numbers and discrete curvatures to provide a new proof that under weak density assumptions, finiteness of the pointwise discrete curvature curv α μ;2 (x, r) at μ-a.e. x ∈ R m implies that μ is C 1,α n-rectifiable.
Who reads Menger curvatures and $$\varvec{C^{1,\alpha }}$$ rectifiability of measures?
It is typically read by researchers, students, and practitioners in Mathematics.
- Author
- Silvia Ghinassi; Max Goering
- Publisher
- Springer; Springer-Verlag; Birkhauser Verlag; Springer Science and Business Media LLC; Society for Mining, Metallurgy and Exploration Inc.; Springer Nature (ISSN 0003-889X)
- Published
- 2019
- Language
- EN
- Field
- Mathematics (Physical Sciences)