PD Dr. Michael Cuntz Publications
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Crystallographic arrangements

Theses

1 Michael Cuntz: Explizite Realisierung von semidirekten Produkten mit abelschem Kern als Galoisgruppen. Diplomarbeit. Universitaet Heidelberg (2002).
2 Michael Cuntz: Fourier-Matrizen und Ringe mit Basis. Dissertation. Universitaet Kassel (2005).
3 Michael Cuntz: Finite Weyl groupoids and crystallographic arrangements. Habilitationsschrift. Universitaet Kaiserslautern (2010).

Scientific Papers

1 Michael Cuntz: Fusion algebras for imprimitive complex reflection groups. J. Algebra 311,1 (2007), 251--267.
2 Michael Cuntz: Integral modular data and congruences. J. Algebraic Combinatorics 29 (2009), 357--387.
3 Michael Cuntz: Classification of Fusion Categories. Oberwolfach Reports, Arbeitsgemeinschaft: Conformal Field Theory 4,2 (2007).
4 Michael Cuntz: Fusion algebras with negative structure constants. J. Algebra 319 (2008), 4536--4558.
5 Michael Cuntz, Istvan Heckenberger: Weyl groupoids with at most three objects. J. Pure Appl. Algebra 213,6 (2009), 1112--1128.
6 Michael Cuntz, Istvan Heckenberger: Weyl groupoids of rank two and continued fractions. Algebra & Number Theory 3 (2009), 317--340.
7 Michael Cuntz, Christopher Goff: An isomorphism between the fusion algebras of $V_L^+$ and type $D^{(1)}$ level $2$. (2008).
8 Michael Cuntz, Istvan Heckenberger: Reflection groupoids of rank two and cluster algebras of type $A$. J. Combin. Theory Ser. A 118,4 (2011), 1350--1363.
9 Michael Cuntz, Istvan Heckenberger: Finite Weyl groupoids of rank three. Trans. Amer. Math. Soc. 364 (2012), 1369--1393.
10 Michael Cuntz: Minimal fields of definition for simplicial arrangements in the real projective plane. to appear in Innov. Incidence Geom. (2010).
11 Michael Cuntz: Crystallographic arrangements: Weyl groupoids and simplicial arrangements. Bull. London Math. Soc. 43,4 (2011), 734--744.
12 Michael Cuntz, Istvan Heckenberger: Finite Weyl groupoids. submitted (2010).
13 Mohamed Barakat, Michael Cuntz: Coxeter and crystallographic arrangements are inductively free. Adv. Math. 229,1 (2012), 691--709.
14 Michael Cuntz, Yue Ren, Guenther Trautmann: Strongly symmetric smooth toric varieties. to appear in Kyoto J. Math. (2012).
15 Michael Cuntz: Simplicial arrangements with up to 27 lines. to appear in Discrete Comput. Geom. (2012).
16 Michael Cuntz: Klassifikation simplizialer Arrangements mit dem Computer. Computeralgebra Rundbrief 50 (März 2012).
Univ. of KaiserslauternDept. of MathematicsWG Algebra & GeometryCAS SINGULAR KIS