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SUMMARY:Lukas Kühne (The Hebrew University of Jerusalem)
DTSTART:20200428T162000Z
DTEND:20200428T165000Z
DTSTAMP:20260423T024544Z
UID:NASO/18
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/NASO/18/">Ge
 neralised Matroid Representations: Universality and Decidability</a>\nby L
 ukas Kühne (The Hebrew University of Jerusalem) as part of Max Planck Ins
 titute nonlinear algebra seminar online\n\n\nAbstract\nA matroid is a comb
 inatorial object based on an abstraction of linear independence in vector 
 spaces and forests in graphs. It is a classical question to determine whet
 her a given matroid is representable as a vector configuration over a fiel
 d. Such a matroid is called linear.\n\nThis talk addresses generalisations
  of such representations over division rings or matrix rings which are cal
 led skew linear and multilinear matroids respectively.We will describe a g
 eneralised Dowling geometry that encodes non commutative equations in matr
 oids. This construction allows us to reduce word problem instances to skew
  linear or multilinear matroid representations.\n\nThe talk is based on jo
 int work with Rudi Pendavingh and Geva Yashfe.\n
LOCATION:https://researchseminars.org/talk/NASO/18/
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