Reflection groupoids of rank two and cluster algebras of type A. - Michael Cuntz; István Heckenberger (J. Comb. Theory A, 2011)

Simplicial Arrangements with up to 27 Lines. - Michael Cuntz (Discret. Comput. Geom., 2012)

Frieze patterns as root posets and affine triangulations. - Michael Cuntz (Eur. J. Comb., 2014)

On root posets for noncrystallographic root systems. - Michael Cuntz; Christian Stump (Math. Comput., 2015)

Non-recursive freeness and non-rigidity. - Takuro Abe; Michael Cuntz; Hiraku Kawanoue; Takeshi Nozawa (Discret. Math., 2016)

On Wild Frieze Patterns. - Michael Cuntz (Exp. Math., 2017)

Hurwitz's regular map (3, 7) of genus 7: A polyhedral realization. - Jürgen Bokowski; Michael Cuntz (Art Discret. Appl. Math., 2018)

(224) and (264) configurations of lines. - Michael Joachim Cuntz (Ars Math. Contemp., 2018)

Supersolvable simplicial arrangements. - Michael Cuntz; Paul Mücksch (Adv. Appl. Math., 2019)

Arrangements of ideal type are inductively free. - Michael Cuntz; Gerhard Röhrle; Anne Schauenburg (Int. J. Algebra Comput., 2019)

MAT-free Reflection Arrangements. - Michael Cuntz; Paul Mücksch (Electron. J. Comb., 2020)

A Greedy Algorithm to Compute Arrangements of Lines in the Projective Plane. - Michael Cuntz (Discret. Comput. Geom., 2022)

Non-commutative friezes and their determinants, the non-commutative Laurent phenomenon for weak friezes, and frieze gluing. - Michael Cuntz; Thorsten Holm; Peter Jørgensen (Adv. Appl. Math., 2025)