Results 41 to 50 of about 76 (71)
Metric regularity, strong CHIP, and CHIP are distinct properties
Metric regularity, the strong conical hull intersection property (strong CHIP), and the conical hull intersection property (CHIP) are properties of a collection of finitely many closed convex intersecting sets in Euclidean space.
Heinz Bauschke +2 more
core
On Maximal Primitive Fixing Systems
. Let ae max (M) denote the maximal number of points forming a primitive fixing system for a convex body M ae R n . Sharpening results of B. Bollob'as with respect to the quantity ae max (M) for n 3, we construct counterexamples to the conjecture
Vladimir Boltyanski, Horst Martini
core
Inequalities and asymptotics for some moment integrals. [PDF]
Abi-Khuzam F.
europepmc +1 more source
Covering functionals of cones and double cones. [PDF]
Wu S, Xu K.
europepmc +1 more source
Some inequalities for ( p , q ) -mixed volume. [PDF]
Chen B, Wang W.
europepmc +1 more source
On asphericity of convex bodies in linear normed spaces. [PDF]
Faried N, Morsy A, Hussein AM.
europepmc +1 more source
On p-radial Blaschke and harmonic Blaschke additions. [PDF]
Zhao CJ.
europepmc +1 more source
Translative and Kinematic Integral Formulae Concerning the Convex Hull Operation
. For convex bodies K;K 0 and a translation ø in n-dimensional Euclidean space, let K øK 0 be the convex hull of the union of K and øK 0 . Let F be a geometric functional on the space of all convex bodies.
Stefan Glasauer
core
The Demyanov metric and some other metrics in the family of convex sets
Rzeżuchowski Tadeusz
doaj +1 more source
Deterministic and stochastic methods for computing volumetric moduli of convex cones
Alberto Seeger +5 more
core +1 more source

