Georg W. Hofmann

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20062012

most citedWeyl Groups with Coxeter Presentation and Presentation by Conjugation

16 citations · 18 across the 3 of their papers we have counts for

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math.GR2008★ 1 cited

The Weyl group of type $A_{1}$ root systems extended by an abelian group

Georg W. Hofmann

We investigate the class of root systems $R$ obtained by extending an $A_{1}$ -type irreducible root system by a free abelian group $G$ . In this context there is a Weyl group $W$ and…

math.GR2007★ 1 cited

Symmetric Systems and their Applications to Root Systems Extended by Abelian Groups

Georg W. Hofmann

We investigate the class of root systems R obtained by extending an irreducible root system by a torsion-free group G. In this context there is a Weyl group W and a group U with th…

math.GR2006★ 16 cited

Weyl Groups with Coxeter Presentation and Presentation by Conjugation

Georg Hofmann

We investigate which Weyl groups have a Coxeter presentation and which of them at least have the presentation by conjugation with respect to their root system. For most concepts of…

The Weyl group of type A1​ root systems extended by an abelian group

Symmetric Systems and their Applications to Root Systems Extended by Abelian Groups

Weyl Groups with Coxeter Presentation and Presentation by Conjugation

The Weyl group of type $A_{1}$ root systems extended by an abelian group