Minimality in asymmetry classes
Tom 124 / 1997
Studia Mathematica 124 (1997), 149-154
DOI: 10.4064/sm-124-2-149-154
Streszczenie
We examine minimality in asymmetry classes of convex compact sets with respect to inclusion. We prove that each class has a minimal element. Moreover, we show there is a connection between asymmetry classes and the Rådström-Hörmander lattice. This is used to present an alternative solution to the problem of minimality posed by G. Ewald and G. C. Shephard in [4].
