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Mean values and curvatures

We divide this exposition into two parts. The first part refers to the mean value of the Euler-Poincaré characteristic of the intersection of two convex hyper surfaces. The second part deals with the definition of qth total absolute curvatures of a compact n-dimensional variety imbedded in Euclidean space of n+N dimensions, extending some results given in

Autor: Santaló, Lluís
Data: 1970
Resum: We divide this exposition into two parts. The first part refers to the mean value of the Euler-Poincaré characteristic of the intersection of two convex hyper surfaces. The second part deals with the definition of qth total absolute curvatures of a compact n-dimensional variety imbedded in Euclidean space of n+N dimensions, extending some results given in
Format: application/pdf
Altres identificadors: Santaló, L. (1970). Mean values and curvatures. Reprinted from Izv. Akad. Nauk Armiansk. S.S.S.R, 5, 286-295
Accés al document: http://hdl.handle.net/10256.2/10166
Llenguatge: eng
Drets: Tots els drets reservats
Títol: Mean values and curvatures
Tipus: article
Repositori: DUGiFonsEspecials

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