Right-angled Artin groups and enhanced Koszul properties
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Publication:2218666
DOI10.1515/jgth-2020-0049zbMath1506.20084arXiv1907.03824OpenAlexW3098738530MaRDI QIDQ2218666
Alberto Cassella, Claudio Quadrelli
Publication date: 15 January 2021
Published in: Journal of Group Theory (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1907.03824
Geometric group theory (20F65) Braid groups; Artin groups (20F36) Homological methods in group theory (20J05) Limits, profinite groups (20E18) Quadratic and Koszul algebras (16S37)
Related Items (2)
Right‐angled Artin pro‐p$p$ groups ⋮ Groups of \(p\)-absolute Galois type that are not absolute Galois groups
Cites Work
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- Linear flags and Koszul filtrations
- Subgroups of graph groups
- On motivic cohomology with \(\mathbb{Z}/l\)-coefficients
- Galois cohomology of a number field is Koszul
- Algebraic invariants for right-angled Artin groups.
- Koszul algebras and their ideals.
- Groups with the same cohomology as their pro-\(p\) completions.
- Small maximal pro-\(p\) Galois groups
- Universally Koszul algebras
- The Kummerian property and maximal pro-\(p\) Galois groups
- Koszul duality and Galois cohomology
- Gröbner bases for spaces of quadrics of low codimension.
- Enhanced Koszul properties in Galois cohomology
- Graded Lie algebras of type FP
- Koszulity of cohomology \( = K(\pi,1)\)-Ness + quasi-formality
- An introduction to right-angled Artin groups.
- Profinite properties of RAAGs and special groups
- Bloch–Kato pro-p groups and locally powerful groups
- Determination of a class of Poincaré series.
- Koszul property for points in projective spaces
- Strongly Koszul algebras
- Koszul Algebras and Regularity
- A Note on "The Comparability Graph of a Tree"
- Koszul Resolutions
- Koszul property and Bogomolov's conjecture
- Profinite Groups
- Algebraic Operads
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