Valuations on Convex Bodies: The Classical Basic Facts
From MaRDI portal
Publication:5275811
DOI10.1007/978-3-319-51951-7_1zbMath1369.52020OpenAlexW2624657821MaRDI QIDQ5275811
Publication date: 14 July 2017
Published in: Lecture Notes in Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/978-3-319-51951-7_1
Cites Work
- A valuation-theoretic approach to translative-equidecomposability
- Integral geometry of translation invariant functionals. II: The case of general convex bodies
- Weakly continuous valuations on convex polytopes
- Integralsätze im Konvexring
- Valuations on lattice polytopes
- Continuous translation invariant valuations on the space of compact convex sets
- Kinematische Berührmaße für konvexe Körper
- Multilinearität bei Polyederaddition
- Ein Beitrag über additive, translations-invariante, stetige Eikörperfunktionale
- On the extension of additive functionals on classes of convex sets
- Curvature measures of convex bodies
- A generalization of intersection formulae of integral geometry
- A simplified elementary proof of Hadwiger's volume theorem
- Einige Anwendungen eines Funktionalsatzes für konvexe Körper in der räumlichen Integralgeometrie
- Translative Zerlegungsgleichheit \(k\)-dimensionaler Parallelotope
- Beweis eines Funktionalsatzes für konvexe Körper
- Zum Problem der Zerlegungsgleichheit der Polyeder
- Translationsinvariante, additive und schwachstetige Polyederfunktionale
- Additive Funktionale \(k\)-dimensionaler Eikörper. I
- Stochastic and Integral Geometry
- Zur Minkowski-Additivität bestimmter Eikörperabbildungen.
- Valuations and Euler-Type Relations on Certain Classes of Convex Polytopes
- Even valuations on convex bodies
- A short proof of Hadwiger's characterization theorem
- Simple valuations on convex bodies
- EXTENSIONS OF TRANSLATION INVARIANT VALUATIONS ON POLYTOPES
- A valuation property of Steiner points
- Eulers Charakteristik und kombinatorische Geometrie.
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item