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Special cube complexes

3 Pith papers cite this work. Polarity classification is still indexing.

3 Pith papers citing it

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math.GR 3

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2026 3

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UNVERDICTED 3

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representative citing papers

Thurston norm, polytopes and splitting complexity

math.GR · 2026-06-30 · unverdicted · novelty 6.0

Under the Strong Atiyah Conjecture and vanishing b1^(2), L2-Betti numbers of character kernels define a polytope-induced Thurston seminorm on H^1(G;R), with combinatorial splitting-complexity interpretations for free-by-cyclic and admissible 3-manifold groups.

Outer automorphism groups and the Atiyah Conjecture

math.GR · 2026-06-17 · unverdicted · novelty 6.0

Establishes Strong Atiyah Conjecture for finite-index torsion-free subgroups of Out(G) when G is a surface group, free group or RAAG, implying discrete von Neumann dimensions and Zero Divisor Conjecture for the group algebras.

Virtual inheritance properties of graph products

math.GR · 2026-06-12 · unverdicted · novelty 5.0

Proves that virtual properties including virtually RFRS, virtually (compact) special, virtually CAT(0) cube, and virtually normally poly-free are closed under graph products, with an elementary proof of the underlying strong commensurability theorem.

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Showing 3 of 3 citing papers after filters.

  • Thurston norm, polytopes and splitting complexity math.GR · 2026-06-30 · unverdicted · none · ref 63

    Under the Strong Atiyah Conjecture and vanishing b1^(2), L2-Betti numbers of character kernels define a polytope-induced Thurston seminorm on H^1(G;R), with combinatorial splitting-complexity interpretations for free-by-cyclic and admissible 3-manifold groups.

  • Outer automorphism groups and the Atiyah Conjecture math.GR · 2026-06-17 · unverdicted · none · ref 139

    Establishes Strong Atiyah Conjecture for finite-index torsion-free subgroups of Out(G) when G is a surface group, free group or RAAG, implying discrete von Neumann dimensions and Zero Divisor Conjecture for the group algebras.

  • Virtual inheritance properties of graph products math.GR · 2026-06-12 · unverdicted · none · ref 113

    Proves that virtual properties including virtually RFRS, virtually (compact) special, virtually CAT(0) cube, and virtually normally poly-free are closed under graph products, with an elementary proof of the underlying strong commensurability theorem.