Results 11 to 20 of about 50 (49)
Reducing the complexity of equilibrium problems and applications to best approximation problems
We consider the scalar equilibrium problems governed by a bifunction in a finite-dimensional framework and we characterize the solutions by means of extreme or exposed points.
FODOR, Valerian-Alin +1 more
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Iterations of the projection body operator and a remark on Petty’s conjectured projection inequality [PDF]
Mathematics subject classification; 52A20, 53A15, 52A39 ...
Saroglou, Christos, Zvavitch, Artem
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. We introduce Chebyshev measures. We generalize the representation theorem concerning both measures admitting a density function which is a T --system and oriented measures. 1991 Mathematics Subject Classification. 41A50, 46G10, 52A20.
Carlo Mariconda +4 more
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Separating the solution sets of analytical and polynomial systems
Linear semi-infinite programming, linear systems, convex sets, 90C34, 15A39, 52A20,
Miguel Goberna +2 more
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A generalization of Lehmann's theorem on the comparison of uniform location experiments [PDF]
We generalize a result of Lehmann on the comparison of location ex-periments with uniform distributions on intervals. We compare in this paper a location experiment consisting of uniform distributions on paral-lelepipeds with a location experiment ...
Heinz Weisshaupt +2 more
core
Lutwak proposed the notion of Lp -geominimal surface area according to the Lp -mixed volume. In this article, associated with the Lp -dual mixed volume, we introduce the Lp -dual geominimal surface area and prove some inequalities for this notion.
Chen Qi, Weidong Wang
core
Inequalities of Aleksandrov body
A new concept of p-Aleksandrov body is firstly introduced. In this paper, p-Brunn-Minkowski inequality and p-Minkowski inequality on the p-Aleksandrov body are established.
Junhua Jiang, Yan Hu
core
The (p, q)-mixed geominimal surface areas
The (p, q)-mixed geominimal surface areas are introduced. A special case of the new concept is the Lp geominimal surface area introduced by Lutwak. Related inequalities, such as affine isoperimetric inequality, monotonous inequality, cyclic inequality ...
He, Binwu, Feng, Yibin
core
A Helmholtz–Lie Type Characterization of Ellipsoids II
. 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
core
Some inequalities for Lp radial Blaschke-Minkowski homomorphisms1
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
core

