- that are not
zonoids.
Zonoids are
closed under affine transformations,
under parallel projection, and
under finite Minkowski sums.
Every zonoid that is not...
-
Lyapunov at the
Mathematics Genealogy Project A. A.
Lyapunov (on his 60th birthday) S.
Kutateladze "Lyapunov's
convexity theorem,
zonoids, and bang-bang"...
- Mosler, Karl.
Multivariate Dispersion,
Central Regions, and Depth: The Lift
Zonoid Approach. Vol. 165.
Springer Science &
Business Media, 2012. Puri, Madan...
-
Krystallographie und Mineralogie. 21: 671–694. Rolf Schneider,
Chapter 3.5 "
Zonoids and
other classes of
convex bodies" in
Convex bodies: the Brunn-Minkowski...
-
limit of
zonotopes in the
Blaschke –
Hausdorff metric is
called a
zonoid. For
zonoids, the
support function is
represented by
where σ ( u ) {\displaystyle...
- ; Pajor, A. (1987–88). "Isotropic
position and
inertia ellipsoids and
zonoids of the unit ball and
normed n-dimensional Space" (PDF).
Geometric Aspects...
- Hanegraaf,
Anton (1980),
Twenty Questions on Zonogons,
Zonohedra and
Zonoids (PDF), Université du Quebéc à Montréal, pp. 31–40. "Zonohedrification"...
- arXiv:1212.2544. doi:10.1016/j.jfa.2013.08.008. Reisner,
Shlomo (1986). "
Zonoids with
minimal volume-product".
Mathematische Zeitschrift. 192 (3): 339–346...
-
closed and convex. In fact, the
range of a non-atomic
vector measure is a
zonoid (the
closed and
convex set that is the
limit of a
convergent sequence of...
