On p-measures of asymmetry for convex bodies

DOI10.1515/advgeom.2011.052zbMath1242.52004OpenAlexW2333712882MaRDI QIDQ2882934

Qi Guo

Publication date: 11 May 2012

Published in: Advances in Geometry (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1515/advgeom.2011.052

zbMATH Keywords

polytopessimplexmixed volumesaffine invariantsMinkowski measure

Mathematics Subject Classification ID

Inequalities and extremum problems involving convexity in convex geometry (52A40) Mixed volumes and related topics in convex geometry (52A39) Convex sets in (n) dimensions (including convex hypersurfaces) (52A20)

Related Items (10)

The \(\phi \)-Brunn-Minkowski inequalities for general convex bodies ⋮ The log-Minkowski measure of asymmetry for convex bodies ⋮ Dual mean Minkowski measures of symmetry for convex bodies ⋮ Asymmetry for convex body of revolution ⋮ Asymmetry of Reuleaux polygons ⋮ Groemer-Wallen measure of asymmetry for Reuleaux polygons ⋮ On the 1-measure of asymmetry for convex bodies of constant width ⋮ Mixed volumes and measures of asymmetry ⋮ The mean Minkowski measures for convex bodies of constant width ⋮ Electrostatic capacity and measure of asymmetry

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