A strong law of large numbers on the harmonic \(p\)-combination
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Publication:639978
DOI10.1007/S10711-010-9570-ZzbMath1232.60022OpenAlexW1978769943MaRDI QIDQ639978
Publication date: 11 October 2011
Published in: Geometriae Dedicata (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10711-010-9570-z
Geometric probability and stochastic geometry (60D05) Strong limit theorems (60F15) Convex sets in (n) dimensions (including convex hypersurfaces) (52A20) Random convex sets and integral geometry (aspects of convex geometry) (52A22)
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Cites Work
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- The Wills functional and Gaussian processes
- The Brunn-Minkowski-Firey theory. I: Mixed volumes and the Minkowski problem
- Extended affine surface area
- The Brunn-Minkowski inequality for random sets
- Brunn-Minkowski inequality and its aftermath
- Expected absolute random determinants and zonoids
- A strong law of large numbers for random compact sets
- Blaschke-Santaló inequalities
- A new ellipsoid associated with convex bodies
- \(L_ p\) affine isoperimetric inequalities.
- Sharp affine \(L_ p\) Sobolev inequalities.
- Strong law of large numbers for Banach space valued random sets
- The Brunn-Minkowski-Firey theory. II: Affine and geominimal surface areas
- Some applications of means of convex bodies
- Integrals of set-valued functions
- Mean cross-section measures of harmonic means of convex bodies
- Centroid Bodies and Dual Mixed Volumes
- A Strong Limit Theorem for Random Sets
- The Brunn-Minkowski inequality
- On the volume of parallel bodies: a probabilistic derivation of the Steiner formula
- Polar Means of Convex Bodies and a Dual to the Brunn-Minkowski Theorem
- Theory of Random Sets
- $p$-Means of Convex Bodies.
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