Previous talks this semester:
5. 03. 2026 at 1.15 pm. Room 403.
Piotr Koszmider (IMPAN)
On covers and tilings of infinite dimensional Banach spaces
Abstract: A body in a Banach space is a set which is the
closure of its interior. A tiling is a cover by bodies which may intersect only at their boundaries.
We will discuss classical and recent results concerning covers
and tilings of infinite dimensional Banach spaces. Some of the results depend on
the properties of the cardinals which are the densities of the spaces, other results
depend on the minimal cardinality of a pairwise disjoint family of closed sets which cover
the interval [0,1] (known to have its value dependent on additional set theoretic hypotheses).
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