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  <abstract type="Summary">In the seventies, László Babai has classified all finite groups isomorphic to Euclidean symmetry groups of vertex transitive polytopes. In the same paper, Babai asked for a related classification of the affine symmetry groups of orbit polytopes. The present dissertation introduces an algebraic theory of "generic symmetries" of group representations which is capable not only to reprove Babai's classical result, but also to answer Babai's question.&lt;eng&gt;</abstract>
  <abstract type="Summary">In den siebziger Jahren klassifizierte László Babai alle endlichen Gruppen, die als Euklidische Symmetriegruppen eckentransitiver Polytope entstehen. Im selben Paper fragte Babai nach einer verwandten Klassifikation aller affinen Symmetriegruppen von Orbitpolytopen. Die vorliegende Dissertation stellt eine algebraische Theorie über "generische Symmetrien" von Gruppendarstellungen vor, die nicht nur in der Lage ist, Babais Klassifikation auf neue Art zu beweisen, sondern ebenfalls eine Antwort auf Babais Frage gibt.&lt;ger&gt;</abstract>
  <note type="statement of responsibility">vorgelegt von Erik Friese</note>
  <note type="thesis">Dissertation Universität Rostock 2018</note>
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      <title>Generic symmetries of group representations</title>
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