We begin with topological vector spaces (which are not necessarily locally convex) and a class of mappings between them defined by a certain functional inequality. We describe how their study led us to some results about Minkowski decomposability of finite-dimensional convex sets. In particular, we show that bounds on the number of vertices and edges of a polytope can force indecomposability.
How to participate in this seminar:
1. Book your nearest ACE facility;
2. Notify Vera Roshchina at RMIT (maths.colloquia@rmit.edu.au) to notify you will be participating.
No access to an ACE facility? Contact Maaike Wienk to arrange a temporary Visimeet licence for remote access (limited number of licences available – first come first serve)
