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Titlebook: CAT(0) Cube Complexes; An Introduction Petra Schwer Book 2023 The Editor(s) (if applicable) and The Author(s), under exclusive license to S

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Nachhaltigkeit in der Gesundheitsvorsorgef of the virtual Haken conjecture. Finally, in Sect. 7.4, we include an application outside pure mathematics and explain the construction of the space of phylogenetic trees. A proof that this space is a . cube complex is provided.
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Introduction,lies, for instance, that . is biautomatic, satisfies rank rigidity, has finite asymptotic dimension and satisfies the Tits alternative. This introduction provides an overview of the material covered in this book.
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https://doi.org/10.1007/978-3-658-35272-1xes are discussed in the third section. The main result here shows that, in essence, non-positive curvature of a cube complex is decided on the 2-skeleton. Finally, in the last section, examples of cube complexes associated with right-angled Artin groups are constructed.
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,Cube Complexes and Gromov’s Link Condition,xes are discussed in the third section. The main result here shows that, in essence, non-positive curvature of a cube complex is decided on the 2-skeleton. Finally, in the last section, examples of cube complexes associated with right-angled Artin groups are constructed.
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Jan Per Bethge,Nora Steurer,Marcus Tschernerlies, for instance, that . is biautomatic, satisfies rank rigidity, has finite asymptotic dimension and satisfies the Tits alternative. This introduction provides an overview of the material covered in this book.
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Jan Per Bethge,Nora Steurer,Marcus Tschernerong such spaces, . cube complexes play a significant and successful role. Their metric and combinatorial structure give rise to several nice algebraic properties for groups acting geometrically, that is, properly and cocompactly, on them. The existence of such a cocompact cubulation of a group . imp
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