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Michael Cuntz:
Fusion algebras for imprimitive complex reflection groups. J. Algebra 311,1 (2007), 251--267.
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| 2 |
Michael Cuntz:
Integral modular data and congruences. J. Algebraic Combinatorics 29 (2009), 357--387.
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| 3 |
Michael Cuntz:
Classification of Fusion Categories. Oberwolfach Reports, Arbeitsgemeinschaft: Conformal Field Theory 4,2 (2007).
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| 4 |
Michael Cuntz:
Fusion algebras with negative structure constants. J. Algebra 319 (2008), 4536--4558.
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| 5 |
Michael Cuntz, Istvan Heckenberger:
Weyl groupoids with at most three objects. J. Pure Appl. Algebra 213,6 (2009), 1112--1128.
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| 6 |
Michael Cuntz, Istvan Heckenberger:
Weyl groupoids of rank two and continued fractions. Algebra & Number Theory 3 (2009), 317--340.
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| 7 |
Michael Cuntz, Christopher Goff:
An isomorphism between the fusion algebras of $V_L^+$ and type $D^{(1)}$ level $2$. (2008).
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| 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.
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| 9 |
Michael Cuntz, Istvan Heckenberger:
Finite Weyl groupoids of rank three. Trans. Amer. Math. Soc. 364 (2012), 1369--1393.
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| 10 |
Michael Cuntz:
Minimal fields of definition for simplicial arrangements in the real projective plane. Innov. Incidence Geom. 12 (2011), 49--60.
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| 11 |
Michael Cuntz:
Crystallographic arrangements: Weyl groupoids and simplicial arrangements. Bull. London Math. Soc. 43,4 (2011), 734--744.
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| 12 |
Michael Cuntz, Istvan Heckenberger:
Finite Weyl groupoids. J. Reine Angew. Math. 702 (2015), 77--108.
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| 13 |
Mohamed Barakat, Michael Cuntz:
Coxeter and crystallographic arrangements are inductively free. Adv. Math. 229,1 (2012), 691--709.
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| 14 |
Michael Cuntz, Yue Ren, Guenther Trautmann:
Strongly symmetric smooth toric varieties. Kyoto J. Math. 52,3 (2012), 597--620.
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| 15 |
Michael Cuntz:
Simplicial arrangements with up to 27 lines. Discrete Comput. Geom. 48,3 (2012), 682--701.
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| 16 |
Michael Cuntz:
Klassifikation simplizialer Arrangements mit dem Computer. Computeralgebra Rundbrief 50 (März 2012).
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| 17 |
Michael Cuntz:
A lecture on finite Weyl groupoids. Oberwolfach (October 2012), 1--14.
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| 18 |
Michael Cuntz, Christian Stump:
On root posets for noncrystallographic root systems. Math. Comp. 84,291 (2015), 485--503.
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| 19 |
Michael Cuntz, David Geis:
Combinatorial simpliciality of arrangements of hyperplanes. Beitr. Algebra Geom. 56,2 (2015), 439--458.
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| 20 |
Michael Cuntz, Torsten Hoge:
Free but not recursively free arrangements. Proc. Amer. Math. Soc. 143,1 (2015), 35--40.
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| 21 |
Takuro Abe, Mohamed Barakat, Michael Cuntz, Torsten Hoge, Hiroaki Terao:
The freeness of ideal subarrangements of Weyl arrangements. J. Eur. Math. Soc. 18,6 (2016), 1339--1348.
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| 22 |
Michael Cuntz:
Frieze patterns as root posets and affine triangulations. European J. Combin. 42 (2014), 167--178.
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| 23 |
Takuro Abe, Michael Cuntz, Hiraku Kawanoue, Takeshi Nozawa:
Non-recursively freeness and non-rigidity. Discrete Mathematics. 339,5 (2016), 1430--1449.
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| 24 |
Michael Cuntz, Simon Lentner:
A simplicial complex of Nichols algebras. Math. Z. 285, no. 3-4 (2017), 647–-683.
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| 25 |
Michael Cuntz:
On wild frieze patterns. Exp. Math. 26,3 (2017), 342--348.
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| 26 |
Michael Cuntz, Bernhard Mühlherr, Christian J. Weigel:
Simplicial arrangements on convex cones. Rend. Semin. Mat. Univ. Padova 138 (2017), 147--191.
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| 27 |
Michael Cuntz:
On subsequences of quiddity cycles and Nichols algebras. J. Algebra 502 (2018), 315--327.
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| 28 |
Michael Cuntz:
(22_4) and (26_4) configurations of lines. Ars Math. Contemp. 14, no. 1 (2018), 157--163.
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| 29 |
Jürgen Bokowski, Michael Cuntz:
Hurwitz’s regular map (3,7) of genus 7: a polyhedral realization. Art Discr. Appl. Math. 1,1 (2017).
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| 30 |
Michael Cuntz, David Geis:
Tits arrangements on cubic curves. preprint (2017).
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| 31 |
Michael Cuntz, Thorsten Holm:
Frieze patterns over integers and other subsets of the complex numbers. to appear in J. Comb. Algebra (2018).
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| 32 |
Michael Cuntz, Gerhard Roehrle, Anne Schauenburg:
Arrangements of ideal type are inductively free. to appear in Internat. J. Algebra Comput. (2019).
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| 33 |
Michael Cuntz:
A combinatorial model for tame frieze patterns. to appear in Münster J. Math. (2018).
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| 34 |
Michael Cuntz, Paul Mücksch:
Supersolvable simplicial arrangements. to appear in Adv. in Appl. Math. (2019).
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| 35 |
Michael Cuntz, Bernhard Mühlherr, Christian J. Weigel:
On the Tits cone of a Weyl groupoid. preprint (2018).
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| 36 |
Michael Cuntz, Pierre-Guy Plamondon:
Appendix: Counting friezes in type E6. preprint (2018).
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