Inequalities for mixed width-integrals
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Publication:2825272
DOI10.1007/s11859-016-1157-6zbMath1363.26055OpenAlexW2520775357MaRDI QIDQ2825272
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Publication date: 6 October 2016
Published in: Wuhan University Journal of Natural Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11859-016-1157-6
Brunn-Minkowski inequality\(L_p\) projection body\(L_p\) centroid bodyDresher-type inequalitymixed width-integrals
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Cites Work
- The Brunn-Minkowski-type inequality
- On Dresher's inequalities for width-integrals
- The Brunn-Minkowski-Firey theory. I: Mixed volumes and the Minkowski problem
- On polars of mixed projection bodies
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- General \(L_{p}\) affine isoperimetric inequalities
- Mixed width-integrals of convex bodies
- Blaschke-Santaló inequalities
- The \(L^p\)-Busemann-Petty centroid inequality
- \(L_ p\) affine isoperimetric inequalities.
- Inequalities for polars of mixed projection bodies
- The Brunn-Minkowski-Firey theory. II: Affine and geominimal surface areas
- Dual mixed volumes
- Width-integrals and affine surface area of convex bodies
- Inequalities for \(L_p\) centroid body
- On the \(L_p\)-version of the Petty's conjectured projection inequality and applications
- The mean volume of boxes and cylinders circumscribed about a convex body
- Isoperimetric inequalities for the mean width of a convex body
- Moment spaces and inequalities
- Mixed Projection Inequalities
- Width-Integrals of Convex Bodies
- On the reverse L p –busemann–petty centroid inequality
- MIXED BRIGHTNESS-INTEGRALS OF CONVEX BODIES
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