Results 31 to 40 of about 76 (71)
New duality results for evenly convex optimization problems. [PDF]
Optimization, 2021 Fajardo MD, Grad SM, Vidal J.
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A Helmholtz–Lie Type Characterization of Ellipsoids II
, 2008 . A closed convex surface S in IE d is an ellipsoid if and only if for any x, y ∈ S there is an affinity mapping x onto y and a neighbourhood of x in S onto a neighbourhood of y in S. Keywords.
Monika Ludwig, Peter M. Gruber
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Diversities and the Generalized Circumradius. [PDF]
Discrete Comput Geom, 2023 Bryant D +3 more
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Orlicz-Brunn-Minkowski inequality for radial Blaschke-Minkowski homomorphisms
, 2018 In this paper, we extend the Brunn-Minkowski inequality for radial Blaschke-Minkowski homomorphisms to an Orlicz setting and an Orlicz-Brunn- Minkowski inequality for radial Blaschke-Minkowski homomorphisms is established.
Zhao, Chang-Jian
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Some inequalities for Lp radial Blaschke-Minkowski homomorphisms1
, 2019 The notion of radial Blaschke-Minkowski homomorphisms was presented by Schuster. Afterwards, Wang et al. introduced Lp radial Blaschke-Minkowski homomorphisms.
Wang, Weidong, Chen, Bin
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The mixed Lp affine surface areas for functions
, 2019 In this paper, we propose a definition of a general mixed Lp affine surface area, -n ≠ p ∈ ℝ, for multiple functions. Our denfiition is different from and is "dual" to the one in [11] by Caglar and Ye.
Zhu, Baocheng, Xing, Sudan
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Some inequalities for asymmetric Lp-mean zonoids1
, 2019 Based on the notion of Lp-mean zonoids which is introduced by Xi, Guo and Leng, we dene the notion of asymmetric Lp-mean zonoids and establish its an affine inequality. Further, we give the extremal values for volume, quermassintegrals of this notion and
Li, Tian, Wang, Weidong
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El cos diferència i el cos de projecció en geometria convexa
, 2017 En aquest article presentem nocions i resultats clàssics de geometria convexa que són objecte de recerca actual, sovint perquè han trobat aplicacions a les noves tecnologies.
Judit Abardia-Evéquoz
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A Generalization of Intersection Formulae of Integral Geometry
, 1997 . We establish extensions of the Crofton formula and, under some restrictions, of the principal kinematic formula of integral geometry from curvature measures to generalized curvature measures of convex bodies. We also treat versions for finite unions of
Stefan Glasauer
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Kinematic Formulae for Support Measures of Convex Bodies
, 2007 . A new kinematic formula for the support measures of convex bodies is proved. The underlying operation is the convex hull operation for pairs of convex bodies.
Stefan Glasauer
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