dr.Istvan Kovacs – Covering systems of finite abelian groups

8.11.2010. ob 10:00 Seminarska soba v Galebu
Predavatelj: dr.Istvan Kovacs
Naslov: Covering systems of finite abelian groups
 

Povzetek: A covering system of a finite group G is a set S of ordered pairs of its subgroups,

S = { (M1,L1), …, (Mn,Ln) }, which satisfies the following axioms:
1. Mii for all i.
2. (L1\M1) U
… U (Ln\Mn) = G\{1}.
3. |L1 : M1| ∙…∙ |Ln: Mn| = |G|.
The covering system S is said to be regular if some Li=G.
In the talk we study the regularity of covering systems of finite abelian groups.

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